Class 9th Science Tamilnadu Board Solution
Multiple Choice Questions- Among the following the odd pair isA.^18 8O,^37 17Cl B.^40 18Ar,^14 7N C.^30 14Si,^31 15P…
- Change in the number of neutrons in an atom changes it toA. an ion. B. an isotope. C. an…
- The term nucleons refer toA. Protons and electrons B. only Neutrons C. electrons and…
- The number of protons, neutrons and electrons present respectively in^80 35BrA. 80, 80, 35…
- The correct electronic configuration of potassium isA. 2,8,9 B. 2,8,1 C. 2,8,8,1 D.…
Numerical Problem- Calculate the volume of oxygen required for the complete combustion of 20 cm^3 of…
- A metal combines with oxygen to form two oxides having the following composition i) 0.398…
- Calculate the mass of a proton, given its charge = + 1.60 × 10−19 C charge / mass = 9.58 ×…
Long Answer Type- What conclusions were made from the observations of Gold foil experiment?…
- Explain the postulates of Bohr’s atomic model.
- State the Gay Lussac’s law of combining volumes, explain with an illustration.…
Unlock- The particles represented above are
- From the structures given below, Tabulate the following: 1. Valence electron 2. Valency 3.…
- The correct numbers of protons and neutrons present in^23 11Na+ are…
True Or False- In an atom, electrons revolve around the nucleus in fixed orbits.…
- Isotopes of an element have the different atomic numbers.
- Electrons have negligible mass and charge.
- Smaller the size of the orbit, lower is the energy of the orbit.
- The maximum number of electron in L Shell is 10.
Fill In The Blanks- Calcium and Argon are examples of a pair of __________.
- Total Number of electrons that can be accommodated in an orbit is given by __________.…
- __________ isotope is used in the treatment of goitre.
- The number of neutrons present in^7 3LI is ___________.
- The valency of Argon is ___________.
Match The FollowingComplete The Following TableArrange The FollowingCross Word Puzzle- Cross word puzzle Clues: Down: 1. Helium Nuclei (Particle) 2. Positive Charge mass at the…
- Copy the following and write the names of the laws and their simple definitions in the…
Very Short Answer Type- Name an element which has the same number of electrons in its first and second shell.…
- Write the electronic configuration of K+ and Cl-
- Compare the charge and mass of protons and electrons.
- For an atom ‘X’, K, L and M shells are completely filled. How many electrons will be…
- Ca2+ has completely filled outer shell. Justify your answer.
Short Answer Type
- Among the following the odd pair isA.^18 8O,^37 17Cl B.^40 18Ar,^14 7N C.^30 14Si,^31 15P…
- Change in the number of neutrons in an atom changes it toA. an ion. B. an isotope. C. an…
- The term nucleons refer toA. Protons and electrons B. only Neutrons C. electrons and…
- The number of protons, neutrons and electrons present respectively in^80 35BrA. 80, 80, 35…
- The correct electronic configuration of potassium isA. 2,8,9 B. 2,8,1 C. 2,8,8,1 D.…
- Calculate the volume of oxygen required for the complete combustion of 20 cm^3 of…
- A metal combines with oxygen to form two oxides having the following composition i) 0.398…
- Calculate the mass of a proton, given its charge = + 1.60 × 10−19 C charge / mass = 9.58 ×…
- What conclusions were made from the observations of Gold foil experiment?…
- Explain the postulates of Bohr’s atomic model.
- State the Gay Lussac’s law of combining volumes, explain with an illustration.…
- The particles represented above are
- From the structures given below, Tabulate the following: 1. Valence electron 2. Valency 3.…
- The correct numbers of protons and neutrons present in^23 11Na+ are…
- In an atom, electrons revolve around the nucleus in fixed orbits.…
- Isotopes of an element have the different atomic numbers.
- Electrons have negligible mass and charge.
- Smaller the size of the orbit, lower is the energy of the orbit.
- The maximum number of electron in L Shell is 10.
- Calcium and Argon are examples of a pair of __________.
- Total Number of electrons that can be accommodated in an orbit is given by __________.…
- __________ isotope is used in the treatment of goitre.
- The number of neutrons present in^7 3LI is ___________.
- The valency of Argon is ___________.
- Cross word puzzle Clues: Down: 1. Helium Nuclei (Particle) 2. Positive Charge mass at the…
- Copy the following and write the names of the laws and their simple definitions in the…
- Name an element which has the same number of electrons in its first and second shell.…
- Write the electronic configuration of K+ and Cl-
- Compare the charge and mass of protons and electrons.
- For an atom ‘X’, K, L and M shells are completely filled. How many electrons will be…
- Ca2+ has completely filled outer shell. Justify your answer.
Multiple Choice Questions
Question 1.Among the following the odd pair is
A. 188O, 3717Cl
B. 4018Ar, 147N
C. 3014Si, 3115P
D. 5424Cr, 3919K
Answer:![](data:image/png;base64,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)
It can be seen that the third pair has atoms with same number of neutrons i.e. the two atoms are isotones. But, none other pair has isotenes.
Question 2.Change in the number of neutrons in an atom changes it to
A. an ion.
B. an isotope.
C. an isobar.
D. another element.
Answer:Isotope is defined as the elements having similar mass number. And we know that
Mass Number = Total no. Of Protons+ Total no. of Neutrons
Thus, if mass no. is same then the no. of neutrons must be same.
Question 3.The term nucleons refer to
A. Protons and electrons
B. only Neutrons
C. electrons and neutrons
D. Protons and neutrons
Answer:Nucleons are referred to the protons and the neutrons.
Question 4.The number of protons, neutrons and electrons present respectively in 8035Br
A. 80, 80, 35
B. 35, 55,80
C. 35, 35, 80
D. 35, 45, 35
Answer:Atomic number = Total no. of electrons = 35
Now, No. of electrons = No. of Protons = 35
And, Mass Number = Protons + Neutrons = 80
No. of neutrons = Mass no. – Protons
= 80 – 35 = 45
Question 5.The correct electronic configuration of potassium is
A. 2,8,9
B. 2,8,1
C. 2,8,8,1
D. 2,8,8,3
Answer:No. of electrons in Potassium = 19
No. of electrons in K-shell = 2
L-shell = 8
M-shell = 8
N-shell = 1
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)
Among the following the odd pair is
A. 188O, 3717Cl
B. 4018Ar, 147N
C. 3014Si, 3115P
D. 5424Cr, 3919K
Answer:
It can be seen that the third pair has atoms with same number of neutrons i.e. the two atoms are isotones. But, none other pair has isotenes.
Question 2.
Change in the number of neutrons in an atom changes it to
A. an ion.
B. an isotope.
C. an isobar.
D. another element.
Answer:
Isotope is defined as the elements having similar mass number. And we know that
Mass Number = Total no. Of Protons+ Total no. of Neutrons
Thus, if mass no. is same then the no. of neutrons must be same.
Question 3.
The term nucleons refer to
A. Protons and electrons
B. only Neutrons
C. electrons and neutrons
D. Protons and neutrons
Answer:
Nucleons are referred to the protons and the neutrons.
Question 4.
The number of protons, neutrons and electrons present respectively in 8035Br
A. 80, 80, 35
B. 35, 55,80
C. 35, 35, 80
D. 35, 45, 35
Answer:
Atomic number = Total no. of electrons = 35
Now, No. of electrons = No. of Protons = 35
And, Mass Number = Protons + Neutrons = 80
No. of neutrons = Mass no. – Protons
= 80 – 35 = 45
Question 5.
The correct electronic configuration of potassium is
A. 2,8,9
B. 2,8,1
C. 2,8,8,1
D. 2,8,8,3
Answer:
No. of electrons in Potassium = 19
No. of electrons in K-shell = 2
L-shell = 8
M-shell = 8
N-shell = 1
Numerical Problem
Question 1.Calculate the volume of oxygen required for the complete combustion of 20 cm3 of methane[CH4(g) + 2O2 → CO2(g) +2H2O(g)].
Answer:![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAYQAAABYCAIAAAB6VBdkAAAAAXNSR0IArs4c6QAAFhhJREFUeF7tnT0IHdUSx19eYSWkSASJIuIHKoIWimhQixR+YCqJaCwkVUBBCxUjUSxERCVaWCSSRk2hFiIIRoxFCpVoI6ggKqiIqFgkhaCNje/33h+Geefs9+69e+69s8Xl3r3nY+Z/Zv5nztnd2S3//PPPv+IIBAKBQGBuBP49twDRfyAQCAQC/0UgyCjsIBAIBIpAYItfpm3ZsqUIoUKIQCAQ2AAEkj2ilIz27t27ASCEioFAIDAzAm+++WZCRrFMm3lIovtAIBAQAkFGYQmBQCBQBAJBRkUMQwgRCAQCSyWjffv2vfHGG3w24H70f8d6D8xtt90GDo888siG47D8UQb2l156qaHfp59+mjKXX3758mUrsEdwAA0waZANPCkzifBdN7CT/u6991665+SHH3742muvSRREf+qpp44dO/bBBx9UCkf5hn+tipSnqUk0nLARBLvkkkvUoFecnxDo2Wefrb8+//zzF198sZloTp06ZbjVlSwWhwkh7dKU7MpK/vnnn/v379dPPyK///77ww8/3NBgRzyZLHfu3GlddJFwljLe5FDt22+/FSDYoccBsgCxOm9C2VtuucXkl1/bQd1ff/212ZgpzLR63nnnNYOfQzRkA1vTOL6HoDr43kyWlWODxN9//30dT/kqdIfPzzg7aUJItGDYkEoIQKkMIcioDIXxBMPnmmuuacCHdjCOViZSs/PigAyVUCzT94BLM5zB+9133ymoxFXOPfdcO8+ZhpgaRQCzywynoWmO35eMQB7NYWBYkXRn8uuiVy4zMGLGNGXt+KgQ84bXWpmIZinDQJg7DAanfZl25513oq13Hr4PUP6yyy4jHPCCggXK22HKwPHQ1h133DFYqwVVtHlDlMoAaFpIZh48p4FErrrqqq+++mpVcGAsUGfGlQvewuTn5zBMnwNrAX/vpczMOE8diWBOGJWHXbOsHX7VjKEyTAuyokma/fHHHy0S+frrrzVt9G2ZWRNsFVKJUzSn6ifhIbzfETEogvJ9BUjKt5ARGjLAx48fH9mNkPImhdGAhSg5jyPAmsBvZKfTVvd0LHUYOT6RMxkz1ISerr/++koBcCHfVPk4oA58xPQzwNxHDoHmp8oo8sorrwR/cyR1BN1cdNFFlZ0yTH4uRJf77rvPAi7Gy9f67LPPNNMUe3hMJGoCRavkldgyTZrifPGO34wYhDgesRYyuvDCC5u1YuKyuSUJl7Zv3/7cc8+pOu0k4w2PwqZ1jWMNtgXTCutUBSxSkyKmVz7ZMinZkrNOzm3bttEIPMvszXHDDTfwkxEtH4ccT/gIRZbPRw32vXXr1spx13AwlNgesNvYcf6nn36yKkyBcFndpgGOzTAtn3y9RtoY5sDFwMGsMZGKnwoera4vTC3DMMGkDluzZ754gmtGDCTHO2wLGfnxqxx7v5eUBDiPPvqoyVep+ZkzZ6bikUnaIUz1kZptRiQzMxsT2LExb0IuJom0e/nll2GuTz/9VEFsJbmXhoNfvCQzzYDl+ZihUexZefzxxx+V5zUcr7/++uOPP/7ss8/aait3lbqBGyPwhHUxG9ui9TuSniC0tZ9cS/GFxSCSKsGkDlvBUknEi0ashYw0RQzYvjl48OC77777999/C4hKzRU7rNaBc7Io8z7J5Qa2w7wW2vkjuOPk6dOn+TznnHPEOJXkXhoOxsL+i2aaARcuxoyvIpfKbSCtCxKfYauOBb7Bfumll5r/5I40fiYfo9r4upiZtva7XAzJManEFu6Wq1Yu+haNWPsGNittNnf89h7G0WyUsh4C6bPOOktLU5ww0QSdzYdzsmPDZdE03NcatN/J2CfXF/iJah4QNiNYxNlw3nXXXbZPxMlVxEF2b9eP+0I3pjxreZYhno8wRQ58KbmWr2vY/kYTkCcyVe/85cNSOMu4TJOHF1JbpX13Ycao2bcuCGBmzBZdLk9b4+jlMRG2Rui0qSWeIea5vhkxMBzvsJ3uM0pu9EBWbbnX3WcE9Wjgd+/e/d577wkvVjfvvPOOx85ulMB1mdO8rfOdOLzLZcW+ozi4vL+lRY14Z6i7zwgvYkvVR1L4DNuEfjYrHAfsDLufhYmEswSwgetynxE7dHgdyzRFphx4GrOjHwgbUMYR6vF3fjFqxAh9b5wZbFoDKnp7U3Xd3dZwn1GOCbUa7jPKfbABsRzeVqXy+4w6kVFru3UFcDwb0QZxRXZm7snPwb3PXpHhf/DBBxX34hX4hoa/ztALxEEi2eXe2SHtKMCrr776119/aZdAFtisCL7tySj52bHTwovlmDQLzBzAbT11N38mEHW8n9n3uGwySrStkzih8453yhY+9g3i1dn6puGw5BGssytFB0a4q3IH9hLQq7sDO0FsqjuwFxsZJXhJB23+J7G3mYJuoi3/ZvwxpiDdFVdvMg5jMBxWV/fKK1byN9nbU0paicy4Jh2m14JqKZxkF8VudrGODDG7D76vDDNHRn3FjfKBQCCwrggMeTZtXbEIvQKBQKAoBCIHdlHDEcIEAhuEQEsO7HiN2gbZQqgaCMyHAK//iBzY88EfPQcCgUA9Au13YAd6gUAgEAgsAYEgoyWAHF0EAoFAOwLzkNEnn3zCilHPNG7O8cILL1jW2s3RujRNsTpsDwssTbBlyoMdYo3L7LFLX13JSPRR2eJbb72VM4tOdpGgzDLSV0dlPk3GMlcw6GYRoyn6qJy69BfG5vtdM7p54IEHzBQTTaU1/+bMksOyiKGZuE02tO2gaf9T3z/++GPrMv9XZy6++OLnn3/e/3vrrbcmZ/y/avOHH36oa3D284inm7Kk3f3335+L5MtYSauVlwcQmppdtRUSAAsx26uzFoYGY/NKgXNyxv+rNrHAlcABczKvlNfkkud2Ra1mS8sddvlo5GzTHhndeOONCCpQ6g6e3vC50JmaTpw4sWfPHpUnJmwIMYg74H6V9HOaIkk/J9gU4UMVX2bC2Bt977nnHknFIyyV0zJu4B++p3cMXbWkiI7KeNhPXBZFqpbXiDOGnm8HBKz9iWenkpoj4UEyHebS8SARxuYHCFO0lCMGVOUCGYvytmSDovNWl58aIx0mgz9ZGbNMgiUIqB08kc9ffvklaRZHw/C88WOW9kBVYk5J3WQFY86oGN97nF8rGNrezs2LB2vdTkZdmk7gePvtt5malI0Y9dBKvKufXRpUmQMHDqgi3L93717SkvAd3DE+QQ+UVgb6uOmmm7o33lzSmEjMUplZOXEDnnWCntSsn3mQsNf6/OTJk9IaDGkHw9JkQDtqXKOuMvTYC9Kp8CmnHVwUlDA5ieSnBIDiuSoBxYzSa8MOG3vyySdFhUeOHNEocNCXRpOOsEnFa5Th+yL2QBM7pN/zzz8/AR/jxFTsUTsfCshBJKTCpe5CUuvmm282j4PfzSwPHTpkdm5LAVAay8jqQIeZuD+p7z5czP/lDHDYWgadJWISEtvqzC/TfEVf3vtz0ru1n0SbyN+wSqoUu/UkPNgAixeAYgqhE2ktivbhtBfVyidw+QWI/uKzDtJWRVa3QOui3gMLaGaHHmTDzQOYLPGsfI68LY6sfW+3IqmGfYlJwK/bLkhMzq9S64Q0aRNbtfLJ0s8jae0nZfL1crPWuVtNExnRLsQJNSZT02+//caZHTt2iEf1RSdHHj///LNagPgXt2BhDlTkVSetrU+ZExhgBdLIxnercsEFF/i9jzGKG3TEgNJ6wmBwjGDz1vWBOUaoDBAKASyOUGybr3EGSG7BBX2Z7U01xHXyENYR3B0+fLiygAIoBSZ+lUpg6PNb0khrVvsugNhLn9DaEJD7jzkmIyODw69WEvZJuGmM3FY3CYV8WDuyfYJ8xrWBiWjf3MCv0hP2SbhppFSqnuzm1r2fZ5K+ym/E1il+SkjYJ+GmSZRKQqHHHntskmbzRnB4pr06JlJ57WD6VSonE/ZJuGm8tMmFgl45cPPeJyMjg8OmJs7ISp555hl1zBfbSzJRKGMvWrG1aEeYGCHW6laYQGaqPWztLySv/culMgX9hr0I0faJiK3y9EyETh999JEaZG+io74Gqd8s3PA9I0GnwNxPCTJIwxbTstDV0CZqYOD0s9e+nnpkZC1KggfH7phUGYG2jVkktjKddjBxMdu4NFgkJOIxh9llJfWmyFFew6eh0cUgaYrypjW9jN3Dbt0z8pf2JWLdUlAl82uKtmYxHk12AUxzbdBofd68Z2STUnKZb5LFea4yUtVdWpYAyRThg3YT1a+xfRe2LdW6Z+R3Lgy0hsvYk6AxYyP52qfhdhABkhQAHJ03s0xANuPUKCjQbt4zSszYBmIRt6p4ZlFHDcMtXZJr/9IrAcc7l3VByx33jLyPe9rqtWObM0maQqR5VdKFL6NMIBAIBAKtCBDxJWwz5TKttfsoEAgEAoFAHQJBRmEbgUAgUAQCQUZFDEMIEQgEAkFGYQOBQCBQBAKRA7uIYQghAoENRCDZwI6raRtoA6FyIDA/AnE1bf4xCAkCgUCgEoHYMwrDCAQCgSIQWCsyev/993kUg8cjnnjiiSLQXbAQlnbnyy+/XHBX0Xw7AjwPIfPj88yZM+0VVr/EtB63VntGWMC2bdsYYgxi5DN7K2En0pdHik6dOtX67NJKaLTSQpr58Zjbzp07lcJhvY8xHjd8z6ghB3Yd3D4Pnn+CbtrscL53PJPGCYt27do1iRG0ZsL2vVguBZ8MUMy4oCQn6AvIpEmwJ7Am0brARhrSYNdJ680sSatmyTN7pVtrhUUTIUxEmo4rrriitXzHAq05sK2dOnNdGY/r9aBs92cmk8cRwcueF6373r3xhpKnT5/mQUGcky/jG0TU1kzY6sVnseLJQ3uSsO77eNnUwhdffPHKK68sOq3XVNIOaMc/K9vrSVT/LKgeAbWRqvw+QLbKKpgfgz5Vju0uObBNjDpzLdPjkCoB8P9+539b6SQjnBxe/wr9pF3sxo+H+aqeVrfCDbnT/fPK1FJF/wiyv0kheVz44MGDk1iDb9ae5EYG/yC+yviSHitLSkkZy9aYG7HPPaDG5Us26VHAP13tW4B21/jBfbMxoDAy4ot/Cr9SfT8iSY5Ns43EGj2qCfgau+QJeP/Ev697/PjxqaaHxLCNbuja0DAoKs21WI+bjIzEQRiBZ6WGucWmqSRVZV02WzmeGSK1hKnPbGvWaW3KY/umv+w4JfrYR3zkWSmxY9lHEh6KPfM0CwLBPESuJUNXs/IB2bdvk5KcvPbaa7H+jlqsaLE886z4yLNSg2pmEkk7+QB5wOXtfFJdJX1IZUNmNkyUevfddzMRMiK9griOg5InPzEQ8hbqkoGU43FTkpHxUSuUfqnSkYxyp03MyFNDwv2TLNASpSzlkJ2vYyIJI2bpSEZeF2u/SwpwCi9C2dYBXX6BnIwEb548K5dN7id26EhGeULr1lRTxj6LG5E8B7aPj5Lp0M9kHqU6Mlq+x+VkNPzSPrtlpJUjk15zejf+JZFja8rEfDMvfwtCXsafsZx72kec8MgzYVtWwCS5H5iQlBqL73slxScq7iK5pQCfXNkuvZdQhuEmJzSm1ZzokgHSOzz6ZuYld3AvNS09+YJGJM+BzRnUB4REztbE7XV6ze5xA8lITMTlc7yO95nU8RGGgtF4JuKSp9+SxKnqrgRNkju9lz1VFs4zYYuJuJTOQepY4yO+wERoZ0yEAzApmSKiy+uuuy7vaJI06eOVXZUWxETYFQgzHdbxESMFExEyGBNpaIw49KVy5jC6LwGTPAe2mAi9AMFfvc3NdZU8zkd3eeBk/9ZFdw0RO61VbuP583Vl/MqOQMP2jCwYzpdpi1il54Fxnb5eYF+my9U0v46gru0ZGXoJ+PkiYvnrpiX3WLlMa5bBX0HzJeuurNUtc/yekU/7a/tHdRtPk0DkV/2tDdaZa5kel7NN+9U0weGPVlAokKSmVnVV9JFRfhnOGq+8mrZMMsoVR4U6ysvnT9uo9qFfHXR1V9NUfpPJyFuLQO4y6+S1qGhUYlfBGracKq+mLZ+MuufAbjDXMj0uJ6O1ugO7hIg6ZAgEAoEuCAy/A7tL61EmEAgEAoHBCAzcwB7cX1QMBAKBQKASgSCjMIxAIBAoAoEgoyKGIYQIBAKBIKOwgUAgECgCgUjIX8QwhBCBwAYiwG0rXuu4tL+BNhAqBwLzIxCX9ucfg5AgEAgE4mpa2EAgEAiUi0ChG9ibnGqexzuV1z1JCVCuEa2XZNMmmV8tbOZ9p0Che0abnGp+TJLz1TL9MqXdZPyX+U6BgXtGkWpeKc19phTiF4OFhCoT+pVe+EFfDz300ITNrmhTa/Bah/HIy9i8ma3WOwU6ItC+TGO9YM/W88VeqIC3kEtFj5X78x07bi3G+xWuvvrqEydOtJZcdAGYiMe77VFvusNDDhw4oMfHeaSeNEaW2m0SYXbs2LF79+5jx45N0trqNgKqJCSyZ+WPHDliae18HhV/fhJlt27devvtt588ebKE15+h8tGjR71euCRuKNfjS3N6uQGAkAKJWt98882AuqOq+KQWNJTnuJg81Ty9+PwMyqItHZKMIiWkmlf6BT6T9394UX3WfQ+gT92g9DdqxCdyNyjydBakUu6SrWWNywCgf7HCgNc6+PwttKZkLB5zP0bJSxymeq3DmAFCVFRIUiahwgq9U6BO/Zxt2vMZ+bYsg3XH7M6VqeYRwr/Jh5/iO59Aq5BU815NT0ZJerPKJNaqawnSjIxEbZalyEjNcMAHOITAGDtev7p9X+sAhv7NGZiZkZHA0RRo0b3GaKGvdeg1KJXu1jGNtwhXlubzw837ToHm0KcHGU2Vat68DsmS/Pye8heX2Ly7QXh5+pJRopo6bUhQ6dmnBN27o7Sckn1f61CZgLEhTR1/+eB09iHw8nhdOpJRme8UaCaj9j0jzR5LSzVvGaMXlNi8+5pW+4XsB2mjmt0r9iaSt8U2t9b3haWWCXt23bujtJySg1/rwO5bdwn9km32ISC9OvLI9rSuxxSbX36RaFraOwVaB6ITGW1mqnnytHsit6AGTMkG71Pos5HPWwlyrAe8E6V1wDawwJjXOlju/ZXD7fDhw2Z+FhlxckXfKdAF/3Yygox5AQO4JC97wSE5rz4OHToEeedvg9m3bx/RhF1pmnzbv4uGiygD9ZheMDW2kr/zY8+ePZy3GxfXRvdF4NnQJnHBrl27eA+NLyOHtCtrXNmkTNII1sj8wTtsdJ6BWJubSL1eKFj5fp39+/cDi3THAXuFVEseYuuunYzwOgsXFTRqUCFpu9mBMpVRAHcSa+mrirnFzKX2yH7RS1tCKKVrzzkRcwbc+Fe6j+xxM6vL0nCq/E43sLXzbCfx2qgcIlGY6jIQlS+JWkVg0UtvKOLgS8LU0ghAMFFb5VVG7qXpXugd2KXBFPIEAoHAtAhAlHZBUy23R0bTShCtBQKBQCBQiUCQURhGIBAIFIFAZHosYhhCiEBgAxFIlmnpsm0DEQmVA4FAoAQEYplWwiiEDIFAIBAb2GEDgUAgUAYCERmVMQ4hRSCw8QgEGW28CQQAgUAZCPwHr8V07pRIMQkAAAAASUVORK5CYII=)
Thus, the Volume of oxygen used is 40 cm3
Question 2.A metal combines with oxygen to form two oxides having the following composition
i) 0.398 gram of metal oxide I contains 0.318 gram of metal
ii) 0.716 gram of metal oxide II contains 0.636 gram of metal. So that the above data agrees with the law of multiple proportions.
Answer:i) 0.398g metal oxide contains 0.318g of metal.
Therefore, amount of oxygen combining with
0.318g metal oxide I = 0.398-0.318 = 0.080g
ii) 0.716g metal oxide contains 0.636g of metal.
Therefore, amount of oxygen combining with
0.318g metal oxide I = 0.716-0.636 = 0.080g
Thus, for fixed mass of oxygen (0.080g), the metal forma oxides in the ratio = 0.318:0.636 = 1:2
Since, it is a simple ratio therefore the above data agrees with the law of multiple proportion.
Question 3.Calculate the mass of a proton, given its charge = + 1.60 × 10−19 C
charge / mass = 9.58 × 107 C kg−1
Answer:Given:
Charge of proton = + 1.60 × 10−19 C
And,
= 9.58 × 107 C kg−1
![](data:image/png;base64,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)
![](data:image/png;base64,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)
Thus, the mass of proton is ![](data:image/png;base64,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)
Calculate the volume of oxygen required for the complete combustion of 20 cm3 of methane[CH4(g) + 2O2 → CO2(g) +2H2O(g)].
Answer:
Thus, the Volume of oxygen used is 40 cm3
Question 2.
A metal combines with oxygen to form two oxides having the following composition
i) 0.398 gram of metal oxide I contains 0.318 gram of metal
ii) 0.716 gram of metal oxide II contains 0.636 gram of metal. So that the above data agrees with the law of multiple proportions.
Answer:
i) 0.398g metal oxide contains 0.318g of metal.
Therefore, amount of oxygen combining with
0.318g metal oxide I = 0.398-0.318 = 0.080g
ii) 0.716g metal oxide contains 0.636g of metal.
Therefore, amount of oxygen combining with
0.318g metal oxide I = 0.716-0.636 = 0.080g
Thus, for fixed mass of oxygen (0.080g), the metal forma oxides in the ratio = 0.318:0.636 = 1:2
Since, it is a simple ratio therefore the above data agrees with the law of multiple proportion.
Question 3.
Calculate the mass of a proton, given its charge = + 1.60 × 10−19 C
charge / mass = 9.58 × 107 C kg−1
Answer:
Given:
Charge of proton = + 1.60 × 10−19 C
And, = 9.58 × 107 C kg−1
Thus, the mass of proton is
Long Answer Type
Question 1.What conclusions were made from the observations of Gold foil experiment?
Answer:From theGold foil experiment, Rutherford and his team observed that:
● Most of the fast moving α-particles passed straight through the gold foil.
● Some α particles were deflected by small angles and a few by large angles.
● Surprisingly very few α particles completely rebounded.
Thus the conclusions made were:
● Atom has a very small nucleus at the centre.
● There is large empty space around the nucleus.
● Entire mass of an atom is concentrated in a very small positively charged region which is called the nucleus.
● Electrons are distributed in the vacant space around the nucleus.
● The electrons move in circular paths around the nucleus.
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)
Question 2.Explain the postulates of Bohr’s atomic model.
Answer:The main postulates of Bohr’s atomic model are:
● In atoms, electrons revolve around the nucleus in certain special or permissible orbits known as orbits or shells or energy levels.
● While revolving in these orbits the electrons do not radiate energy.
● The circular orbits are numbered as 1, 2, 3, 4, … or named as K, L, M, N, shells. These numbers are referred to as principal quantum numbers (n).
● K shell (n = 1) is closest to the nucleus and is associated with lowest energy. L, M, N, …. etc are the next higher energy levels. As the distance from the nucleus increases the energy of the shells also increases.
● The energy of each orbit or shell is a fixed quantity and the energy is quantized.
● As the distance from the nucleus increases, the size of the orbits also increases.
● Maximum number of electrons that can be accommodated in an energy level is given by 2n2 where n is the principal quantum number of the orbit.
● When an electron absorbs energy, it jumps from lower energy level to higher energy level.
● When an electron returns from higher energy level to lower energy level, it gives off energy.
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)
Question 3.State the Gay Lussac’s law of combining volumes, explain with an illustration.
Answer:Gay Lussac’s law of combining volumes:
This law states that when gases react, they do so in volumes which bear a simple ratio to one another, and to the volume of the product(s) formed if gaseous, provided the temperature and pressure remain constant.
The law explains experimental facts about how gaseous atoms combine.
Example:
For the reaction: N2(g) + 3H2(g)→ 2NH3(g)
1 vol. 3 vols. 2 vols.
1 volume of nitrogen combines with 3 volumes of hydrogen to form 2 volumes of ammonia.
Thus, the ratio is 1:3:2.
This satisfies the Gay Lussac’s law of combining volumes.
What conclusions were made from the observations of Gold foil experiment?
Answer:
From theGold foil experiment, Rutherford and his team observed that:
● Most of the fast moving α-particles passed straight through the gold foil.
● Some α particles were deflected by small angles and a few by large angles.
● Surprisingly very few α particles completely rebounded.
Thus the conclusions made were:
● Atom has a very small nucleus at the centre.
● There is large empty space around the nucleus.
● Entire mass of an atom is concentrated in a very small positively charged region which is called the nucleus.
● Electrons are distributed in the vacant space around the nucleus.
● The electrons move in circular paths around the nucleus.
Question 2.
Explain the postulates of Bohr’s atomic model.
Answer:
The main postulates of Bohr’s atomic model are:
● In atoms, electrons revolve around the nucleus in certain special or permissible orbits known as orbits or shells or energy levels.
● While revolving in these orbits the electrons do not radiate energy.
● The circular orbits are numbered as 1, 2, 3, 4, … or named as K, L, M, N, shells. These numbers are referred to as principal quantum numbers (n).
● K shell (n = 1) is closest to the nucleus and is associated with lowest energy. L, M, N, …. etc are the next higher energy levels. As the distance from the nucleus increases the energy of the shells also increases.
● The energy of each orbit or shell is a fixed quantity and the energy is quantized.
● As the distance from the nucleus increases, the size of the orbits also increases.
● Maximum number of electrons that can be accommodated in an energy level is given by 2n2 where n is the principal quantum number of the orbit.
● When an electron absorbs energy, it jumps from lower energy level to higher energy level.
● When an electron returns from higher energy level to lower energy level, it gives off energy.
Question 3.
State the Gay Lussac’s law of combining volumes, explain with an illustration.
Answer:
Gay Lussac’s law of combining volumes:
This law states that when gases react, they do so in volumes which bear a simple ratio to one another, and to the volume of the product(s) formed if gaseous, provided the temperature and pressure remain constant.
The law explains experimental facts about how gaseous atoms combine.
Example:
For the reaction: N2(g) + 3H2(g)→ 2NH3(g)
1 vol. 3 vols. 2 vols.
1 volume of nitrogen combines with 3 volumes of hydrogen to form 2 volumes of ammonia.
Thus, the ratio is 1:3:2.
This satisfies the Gay Lussac’s law of combining volumes.
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The particles represented above are
![](data:image/png;base64,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)
Answer:1. a) and d) Electrons
2. d) Neutrons
3. d) Protons
Question 2.From the structures given below, Tabulate the following:
1. Valence electron
2. Valency
3. Atomic Number
4. Mass number
5. Electronic configuration
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAR4AAACKCAIAAADzK7JgAAAAAXNSR0IArs4c6QAAiUFJREFUeF7tXQVAVFn3n4ahuxskpBGwsMXu7m7XjjXXdtVdXbu7sLu7GxGku7sZYPr9z71vQIUpFF33+/u++VyFN+/de+499TtxqQRBUH5dvyjwiwL1TQFafT/w1/N+UeAXBRAFfrHWr33wiwLfhQK/WOu7kPXXQ39R4Bdr/doDvyjwXSjwv8NagMaQn1/XLwr8DBSg/rcQws9HC1xEo1IpGOGEn1Ph77IuOb/6GRbh1xj+FynwH2Otai4ieQlxGmKoqv9/tkJIg2GuA7ZC//t1/aLAj6XAT8paUrWQSCTOyc6JjPj47s3r9PSM0rLSktLSwsJCHp8PTFT1FWAnxEg0GpWtoqKto6Ono6tnoG9lYenu4enp7alvYPhjKfzrbYopUG2M1DA9SPMellOBVaL4Df/CHT8RaxGEmEqlVakaxB7ALwkJCXdv3vrw4UNkVGREVJRAIDA0NDUzs9XS1FdT19bS0NXWNVVlazGZbBqdhb4OK0GIhEI+n8/hVZaVluYWFudWlBeXlubn5Gbl5WXp6+k6N2hga2PXuk3r7r17slVVaDS6GFQgqeBIvvx1/VgK1OCczzmt+lf/Oe76iViLNPbIzc3jC65dubx7546Xb97wBEJ9A6PGvm0cGvjrGTiqqmrCbQRyspA4g0+VvVfFFFj0idGzCBop8ZDZSKXRqZWcnPS0j4lJoeGRb/NyMw0MjXy9fCaMH9elRzcahSYWi+kMxo/dVP+f3oaW4QvBJeDzCwoK09NSY6KiklOSCwqLBGCBCPhikRDWDpaMTmeowMVWNdI3sLGzb+ja0NjEWFdfn0Yl4TeJhfJzEvEnYK0qfwk4QCgQnQo6ce7c2ZevXwqEVHd3/wb2Pta2PmrqRgSiJpWELCRGAoYDscdF2g2SZftySoj/8G9JfShGf4M7xeKioqSY6KeZmQkRkSEG+jrtW7ft269f+44dEDJC3vPr+jYKfPKHge5iEaxUcVHR5QsXX756mZWdlZycWs4Tamjrq6ppqcCHrammrstUUVNR0yZoTBpeZqqQX1FZIuCWVZSX8ipLeeWlleXFnLICQ10da0srC3PzFq1bd+veTVVFVYxMHLQZyC3xbQOvn2//m6yFOQLoLyLElNs3b166cPHug/sigubh1rSBU3MTUycaXQ2LpnoWTp8ID4IR8XNFWmpwyIe7cbHhGhrsvr16Dxs+zN3Tg0qlwyL9JOtUP6v9A59SxVfIyC8oKty/c/flq5c+RsUwmSre/u30LT00DWzZehZigk6IkKGC7gNLA9aGKgYpKETOMpH07lTU29tcPt/M3M630wyGBvKT6WJhRUE8pyAlPe5t+IfnqmyWj6fn8KFD+w0cDBruF2uR+pwoLC4OOn788OHD8UkpDV28/Xy7mFr7kZqIdJywZqpn1vpygyFjEfYB2BiEiJueGvLk6dnomDBPN9e5837v3bs3g0H/gRvyv/8qbPWRCxYdFX38+LHgN68jYhNNbVwMTRuY2jema1sj+0Ji0SMLoeqfYAIixqKAy41/+vriH+HBT5D9QCDzXlNHr+vw1WrGLmDki4H/KDQ6WjchNzcmM/5VfnZSQXaCr7dXq5ath44crq+nXwWBfNfNI2+9fpzWqkYpJKA5hXLnzq1pU6cnJic1adquU+dpTJYutsMwEkHiQt+XqRDTVvlpsNSkDYJYurwk8e7dw29eP+zRtevWbZvNrGzRektYXW4A7b/PGl83A5FIQKfRRQgOEldyBUcPHgwKOplVyDG1dLJwCtC08KLRWBIbRbkXhN/b8ubxpRpBV3Mrh87jd1FoTGA1Go1WXpSSEna9uCBTTUPXzK6RvrVPYfK75MgnxXlpDeysxowd37N3DwaVji1F2Fg/2kr8cawFIAFp3YEySkyMX7Fi5ZWr1728mrUIGKCtZw+SikoBKvzbl8R1Q1h+esrrm7cPZWSmDOnXd+WataZmpmIxEsm/3DBpi0QAcd68ebtu7Zp3ISEmVi5uTfqrmbqKgGAStUFGIZW6hJVFx9cNMDDQ3b5lm+QLhPjJkyfbdu4cOPkfDUsf4JLU9+cfXtkrEvJB5sFigSPu1bSTb9d5IgqdKhYUp70OfXyGW1HYoW3bOb8vcLCzRSLzx3KX8vNViiiybiKpChs2KzNrzuyZV67f9HBt1Lb9GB09e6SjcFQXJ1b8aNFSc8ASWwUrTGSUUjLTg589O5eRmTjrt+nTZs5gsZgA1n8TLf6HviwWiWh0EIhiPk+0cP7cHXv2NG/X17nVOCGFRYJ4YLfhJcVWorKcRaksjD+xcYyNtW18XCxJLTEh3LVt18y5s7sNW2zi0qE0O+zM9pnIF0YwMFaHyGsW95+wTsvKH9sXVDH8oDQj5N7e+IiXq1esnThlEoPFJI2hH5NCUIcJf8uWAJVFGt+9+/TOKyweOniOlU0AMr8QVQhwWcl9rDTxv2UsSn2XNEdhDQDaAof63esTFy7ub+7feN/hQw0cGuBR//+1DIEmyDulQbhCxOVyVy9fdfLMaV1jm0btx6vo2YJVCFwFCv6rL4JfdnLDQFUVRu/uPSSsRSEyMtLvPXw8cOpWTVOPyIc7Xj0418Tfz8zMrDoX5+a9ew192ngEziG5DbYU7DkahVqS/u7d3UMsKn/GtGmjxo2mUhmwoAg0QSv7HaXkd2ctjLrSOJyyLZv+2b1vn7W1E7hVqmxDpMKrgPGvXoMf8UXQqSgyRmSkBt+9d6i8rHDlihXDR45EID5IhP+XF7btCU4ZZ8fWbceCTupbNGzYbDBN3RTLR6pIRFDppOP6lRcoo8TXxx9ePVgdwEemHEHYOXu3GbJBTGO+ufjHx3eP//7zz2mzZsEyIPVIoYDIU9E0bDl0I7Lb8Y9AeYFGBcCDSSVKssM/PgtiUypnzpjRu18/BoPxveHfH8FaHz9Gjh41Ii0zp1f3sQ1cO5EBXBxi+k9szapAJ0aGo8Kvnb+we2CfXhs2b9bR0v7KvfPf/Fq1RQfxkiuXrixevERN19Sj1SiWnj02PEQA3MFfsAGI/Gr5VzWahdkAC9pPmTjIP4t+uP35/fM4ykgFT87U0r7d0NUsDRP4Yvjdra8fX2zRvJmVuXnVW6jXbt90cG3m2WWBpPyBxBuRvwEmE7wAPqKilJfBD08YaLJ27t7j4elO7sDvhHB8N9aCaBUe9JGDh2bNnR/QvEtAq7EUugoZ38Xqqi72XxVcS5rsiFDVIC/OuvgUMCYpje5HZj45BpzlgWEinMYhIb2itZc86TPEknx7RVnGubNrS0vy1q5dO2TIECqdQUpr5Z73H74LK28xGFPbt26bt3BB/3F/qln4ATuBUfVVGgqpDfRAGux9UvEgCxwehW05tMCVWREfHh3l8StsXZra+vanUVlCiA3TiLLk5+cOLMH++Rev7jp0kbFzO1kim3RAGChcdvL5jaM3b1xvFhBAbqfvsXzfi7WQOS4Wb1i/YdXa1d27jfJrPIyEKL5qDSShD8ROmKNAMKL/IksA2Sag9IUCHvod/AMTiUZjMuiAN2CTmkD2AclaEoaW3PXVu1wsFlRcvfr3h/dPT54I6tq1C41BhxWCrJyvfuJ/4osikTA+PnHR7/PDYhICus5QMXLBOZ8IccdpMnW7kB8LHIQWEeWjEQK+QFAJK4kDWwQVrErsy1EYLAakqNHZVAYLAlrACMB/cH/0o93P758jwN3ArwX6O3s3bdZ3Lay5TDcPvRLJW9gYubH3gu8f69Gl07JVq3W0NZGwru/re7GWSCyaNHbc0aCgPr3H+/gNxMPGIeCvukgbA3wbgZCXkxWdmhpaXJxTUpRfUJRXWJQnFAhYTBYdAit4c8OrITlNKBJC8pm2jp6RoZmujqG2tom5ubOxqQudwUTL81XDIL+E4gdoN1DfvDzx4OGZ7Vu29h80kFyb7yH8vmGk9fRV0P8YmLhy+crMWXMcvNrZg6BE/oukaAeoKcHpar0QmwwY1yBjxNgVANIJOPlF2ZEluQmFOaklhZmV5RWaGuqqTDVwgRhMZtVGh2+KIdFaKBZWVpZzKso1tA10Dc10DK11jex0zd04+YkRL86Wc4pYKmoWDo1sGvUjrQdZXh5Wi3grgRwENuUVh9zZzi1OP3L0sIenNw6oIrldT1RDkOW3bLPaw0BGg1Ag7N+vb2RM0sD+C7T07L4w/RTggKRpR9p4pHICQcZNT/sQF/s6Ni60sCBXV0/H3tre0sLGztbR2NhUT89IW0dfVVVdRQUtDHwBhGtlJae8vLS0pKi0rDAlOSEmLiI3LzstI720jGNmZm1v7wYlJjY2fkinkQwhMRRrGhhSqVxlYaI1io+5e+H8joljx/6xcgVLRQU721WpbPW1RP/2c0RiIZ1Ku3Lxyogxo7uPW6dm5FYX8BqZeFiSYQbjlyV/uBoZfDc7PQlWza9RaytrDy1dc0NDGwqVIQEfPrdsMDExR1BBXublRBcVZSTEv3//4YVQJDK3svNo3NPYua2YzgKjHEwWUGo4eUOpC6++MPfj1dd3Dz99+szG1hqSqOBS6stK3FTPrAXmQVkpZ+CAvhnZRYMGr2KwtKpBHiUGQ/pFoM+RQyQW8ZMTX756dT0+IVJLU93ft2nbVp0cHT30DQGJqpJMKIkCJCKpTCSuswQZqnof1iQSDystLSHk/fOXrx9HxkRwBWIvjyYeHm1NTN1pdIakrAQbjsoMFd2DxDWRk/nh8OGVjRt5X7xymcWCHDbSv1P6Icq+7F+7D8rktm/e9M+O3QE9pmuZ+0AiRF2GguxwcXluauT9lKjXZSV5Fhb27q4tzCy91DX0JGoEKTSSHyQu+Gd7pir1Gv8S257wN3DOBGWl2fHxr+Ni36Rnp5tb2ps7NjV1ak1jqmPZpuyFrFERkRF5JeHd9c0b/2nXoTUVUj3q6apn1uKUlXbu1DEmIXXWjAM0FU28v5TdZLAdUfgLbgebPubxvYdBqalxLZu36dVjYNOAjsA4JNJDEg4/tCrPUMJqn16ERSXKtgYbEjvfYF5DxhkZuMc8QSVuXD5x4uyhpOQEO3uXLp0mmFv7kI608qyFUrewx8cpzdyzd07/nt0379gOBRFg09TT6vy7j0F0g7q3gQMGxCZlBfScR9OyJCkvb/eSuREozY9CEXBz45/Hf7xXWZLv5NjIsWGAiYkzyrkh8aRPCFOV4SB1ul+aORKDD+MfeJWpfF5ZblZUePiDhMQoU5uG1q6t9az9MFqFwloSH1s2uyHPjUItS3318PK24YP6rl2/QQKRfbNwrEfWIng8bp9efd6GhI0bs1LHwBkhckrIEEnSIE7IAGkUF/Xwzv0ThQXZLZu2Gjx4gouLN4YhsA1SLY7w32XZ9zUWCC8G+hnwZjXzkW/j8Xkfw15dvHz8+asXDRv6NGvWz9zCk0wSxSAkgjukLApaVlF2xsfY6JcFRVkaGjqODfxV2GqHDv6xZvmKydN/wwk1ygqUf5d75Lwd1oJTXjmof/8Kip5Tu2koBqx4t8EdKI9dJOAmh1yIeX/fyMDIx7ujnWMLGsIRsUKXKKj6mbfEIBEDbkkBP/xj6NX3wQ8BCXFr3MOsYUeIaJEmi8KtgvQmr/j15XWtGrtv2rYNhPi3g1L1xlpCIW/o4GEfI+KGj1hHZ2nULWYFQk7AjYt+8PT5ZRBCQ/uP6tCpv5qatqT5RV1yZOq0YhiQAJlFZGYmHz22/d6juyYmlu07jLa2AbEnsetqsxa3PP/M6ZUxsWF4p0ncYhNTy3Zt+ly9dmTOjCnzFy4Bk/2/bhOKRPyJYyd8SMj267EcK3xkjsknLxKlFGpxyqtn13ZpqWv27TtXTccKrAWEQSELQ1KEVac1UnQzaUjSkLGAuBcQRlpWWvDpM38Zmlo16TSDqW0GSlQha+HkGihX4d84OG3+tAlTfpsCvp+iVyv4PX358uXf+AgkjcSifXsOQPbk5CnbWGzSv1JebBMifvm508tu3znt4eq2c/tZZ5dG4LQgP0YSXCZ11ve4JGE2DU2dVi069+416N3rRxcvH6ARHEsrd0DwJXL2yzffuP73x4+vsV+Iw6MYeKnglEGngDatum/fucncxMTH1xcHTL7TsL8HKT49EyjPreD+Pm/eo5fvm/RaSqWjpHWcvfTlJREtKLyEAETYBeV5b2/8FfnmVvOmnTt1mamiboBDXkAGAORIx6pOfpoy08T2BYhIGtiZ6AXAyVo6Zt5egcV5CU/uHBRX5uubO1MZyAfGcTAZKwJ4PFpIho29W9ChTRpstpePFwmp1WUnfzHgb9Ja1ejrrevXR44Z3aPHREeXzvIrQT7F4JGdBkEJAizA2/eOQ93osCFjmwd0kShvbGFjs00Jm1KZJZB6Dw7IkCJNYjlQiYvnDx47tZ/BVO/de7qJhSc5DCyvUYV/WXHq33+NAVHypa+MLR0KZdiQefkFSe9DHt+5ecvFzY1crq8e3b/0RQIqRAb06x+Xktekzx8MFU1ZykpiwsMowR6j0TJCL71+eLpD2wEe3j2QAviXRl/1WuRrCwXcZ0+OhIa/btHjN3DAoCsAbHe8JhCHlDlAUXHc5cOLfxs3ZvEfyyBi+dXr922sBXuNEN+5dbf/gH5t2vVp2Xoi5LkoJCm279DU+NziyxfXR0WHjBo2dtSYuTij86snovC1St2AAA8YH1W8f//fJ04d7tx5hH+TQSisgxcEBPOT+7vv3TvbvEnjXj17kzKNxO0zsjI3bd7cyLd1vwHLH9zdlpEWeffebQNDQxrtW+0KpcZdfzcB9vPbxMnv47O8uywg4/OyQAscgIUEUXpZxvvXt/foqGv37DlPVV0PEHBcIvxvLyWEhnGZa25O7KXL/7C1DX07TGFpmVdZ+NJxRInnLyh9cHLBvN8mjZs0HinCr7q+ibVgGZKSklu1auXl0aJV4BQSMFMwDAyvAxdlZ4aeDFrn5+0zc+ZKLU1d0nwiF/KTZvuqKX3blxDlySSquOgPy9fMgwrz3n1mGpm5Yd1GXL+y7uXLewP69j52/ASZGIp3HvHowcMOnTo1cHQfM24bTPDk8fkiYfndu3eNjI2/bTw/6Ntk7wpIDrx57ea4KdP6/HZYREPF8NIvjDgBSAC/rcyLPLNjxoC+U919euLcMqU5ilTpCCtCYWSsRqpMMIzjkgAgDoaQBgzOp8cWBjkqZGIqQR6MPPNvXPkrMiak55S9TBVdnElF4pQyvy8uSz+7fWJkZJSJifHXmYWKOEHGq6GelCTMH0sW6+gatWo/DQW4ZfMVBt0QEVFmCpWWlxNx8NCyJo38/li6TVNTV4LIVcWv6xKZkDI+zKKyrWrFrI9SygDRcnD03vrPMU119sGDSznFGQjzoIoxsI7K/krLyiEADZ8yTnkZp4LL5cOD1VTV4Tbo69Ctx6yY+Pj5c+aAXidLMJTYA//mLYhgYkp2Vt7CxUsC+82Vx1d4VwNfwc7MCDn/4Myf48aucvfugXKQlI3WYp5AJEGlRqQbJhbyuJWlpcVpWRlhqSnBqclv01Le5WSGl5VkwM8JoRAxIbLovnBglfNmgWnp3Xr83r5N/7tH5pRmvMdDxRJU9kXXsgjoPHr0iGFCoRAZZ3VfnK/RWtWKZd/uXQuW/DF50t/a+o6KX43nAzMKeX/x7LntfXv0nz59OZOu8jkmrvghte6odkw/R4FIin/jhsYgCiEkBH9tWPDi3ZtxY9Zq6VjFxzw6dHgVuBZfSmf0OliAwHb9WradRIOSCjGRkvjs6LG1Vy5fbtmyBaTwKi3Mv4IG9fOVuNiY1m3beQf0smw0FOsQmUMGFoLciDeXVgi55X37LNDQNkYIIkIRlKolIVdHwCtNSXyTk5OYmZmYmZ2mpaWupa6hwmKpstlMBuQ6oZ0PrdN4UBDG5xWXlPAFIgg3m5rYGpk4WFk3graTyq4vWRaEn5ieFnLmzF8NvVo1aDWZjF/Jph1i4uBLy/U1KBcuXVZVVVWOjT8972tYi2y8c+/OnR69enXpMrRJ81GSUgLZChrPANmL79+dvX//9PRJcwFeh8Uj4W/F2Ki8zVOdufwp7IXlEXLovnrTYesI5f6Shaz79667cuva4EHzzCy9D+z7LTkp5nO/kHyNmprmrFl72ZrGJDAC9sCLpwdSkkNevHwJC/PVI/neXwSlihsTUNq0bKlm7GbfdKRM3AJLejCDhTzOi3PLGti6NQ0YjnQ5jstLHSfJIbhPDNppcGtudkx42N3YuA9sVaattbW3RxN7exdrWyctTW3UOhKHeqsfJrE/sJlZWJCTlBQdHhkSGfkhLSODxlBxcfF3cwvU0DbFXyGz1yXImgyioSeLheU3bmwlmKqugTNRIjeGDmXKEWHliwt/+Lk3OHDoENoH+DVKGr1fw1owE2jE6O/vr6lp0qPnQgoNsr9kGpaAc5ASHumrd2fv3D259e+Djo6eddv1OFyJKI8Sm9GzIF8zPS0hIys5Pi4yIzO9qKSIW1kpEqF4JYNO19BQMzAwNjeztLSws7V1gnYlYOHRIKGabGuD8eA6OXWgpvYf+OvA0d2DBky3tfM7enRJRnpStRiDJ6qpaY0etQLyd7AgJIcLAxYe2Du5W+f2GzdvwXmROC3rZ7rQloTsF5Fo7+492/cdCRj+DxS+yxogmhh2hkOurtRgMrt0/x22pgjBvNisk3ahFUMqHEVt+dyiB/f3P312s2O7Tt269Pf1bwlsKRaKIasabZJPCWtfbI1qIoOcQ9yDjU6ekPfg9vnb9669CXnbteuwxo0HQy9Q5P/hBZbpgeFVx06JcN++qS6+HU29eqNGA3JEOwrnVVzcPPLG5QuN/CDaifKBlFRfX8NaMJJtmzav3vDXnNmHqHR1nEYr395BY09JebN/76J1q/5p2aIbUgc4vqj0Raom2AfUkA8vLl87CfkTRYUFEM1wcrRwsNM20mNqajFYLD5Qt1LAKi4UpmdVJqUVp6XmATkcbO0bN2rapm13dw9/oVAEOfKkXKwTXgJrduz49p37Ns+atUNXx+LVi1PvQp7k5WWCsvLyhOY5AzV1rQBNqhabSHERlLj4h2dP/R0TF6evDylz2Af8mS5U1kFQ8ouKWjRr1qT7XNBan1RGrXFiPc4Lu7uVV5zXf+BKOlR5QDSJvE3GUpKGeUlh6p07e8Hwa9zIf+igida2zuC/INAVh8SqcHBS/n6ROfHJsJcg/UiGwyCQnMQmXnjY62Mnd0UnJLi7+ge0GKWqrvM5zvHlDIiCvPj3766WlOZraek3dGl+7cZez+Z9DV27kME36VoX/YrI+niJm/X+5p07yvMVmstXWE1CocDb08vZtaVv46F0cO3RbGQLY6CViJKc9OzAgeVDB4yYOnUJFHjjBNw67DOQaImJ0RcuHnnx+kVJSYGri0lgG8Pmvjw7O56ZZR5uxIAWhSAQ0g0lCxIIVaSamaEZFqZ1+5Hoxdu89LRCMzOrHl37tGvXU1fXGNUC1QXrxzAG9Z/NS168eT123GYWWwNK1SsqilRUNekMVTQjLNHhHh6vAoYBXgM2hYRHD8+2tTK8cPkqk/kT5haKKyq4Hdq3VTNwtgmYgPLHsb798sLljsg4Jl6dX8KmMwESYLLY+B5ZkgI/giAqKwqePj6amho5uN/wTl0HMeov+VUyQuziFRfnnb9w5Na9694+7X39+zKYalh/SdJNkaohhA/u7nj4+CoJXZDGfLt2/SKj3tp7tnQKGI32AlSFfWaLks/HWhJBNi9Ozw9s6bfh779wZEEpOL5urIULHIl/Nm7cvffghEm7KHQlXAgqUZiXuHfPnIH9Bo8ZNZc07OQLbhwwQYY30lNi8Yvnty9dO/Xh4/vWAbbdAtW7dcnT1isSE8pvU9B3Qhh2cZH+8ZN6Z65kh0dmNfVvOnrEby4NG1WNRLEyIb0vIOuiJeNz84sHDVmNPGmMDOMoPxU8kOdPj8fGBWdkpMBjjU3MHR08W7YeU5Afv23brLUrVs9dMPergyTfSdVBVvvf6/5cu2nT4LlnKQxVGkT0aukgJDXgfzRKVujl1PDHQ0b8VWW+yTMdIZEwIfrJwcOrmjdptmb1XiYDUjqwuyXbMfuaOZJWALQOoFELCjOnzxpRXsEfNXKZtj5qDURyPjBMVMSdY8fWk3YSabEjVUCjL5h/aPeeOR1HrFEzdESLW1t9YdQbNj0vL+r45kn3bt5u1a4VNK5RZqh1Yy0gTW5unp9fo05dJjg4tgZMU+E7hHzOnj1T27VoO2XKEnCXccqugi9VYxvvgx9v3/1XampC754uf8yrMDErFEP9NVVAAe1E7gFlL6AmkEgApKNTGZEfLbfsEZ29HB7YpvOYMTPNzeywta1oWFVijFvJGT+5j5qGfv8BK2hMFPwBskAO5JEjcxISoj6l0mCOs7JuMGrkulevgiIjXoRHRrJVSWH/s1xl5Ry/Rr6+HSdrWPiDT4RrcGsi6DisJOYWJN0LWjF29Hp1bTOE7EgMuS+4q/of4GQ+e3wwMSF4cL+RgZ0GkPACiXbUb84ajn0hfsHBRQqXyzl7dt+N29datOjn6tWDtMhgxx0/Mici8l2nwEBtLW1ykCC5z1261KJ5FxfXgGs39wWO3ExnadZGRcnnIw+NRo16uFOVn3MDmYWKBTF6r/KLjMvjKauWLROKaA4NWiuZD/bqxUlVJm3S5IWS/HUlgvRYlRPnz++bNmecvTU9Psx4x6Y0I9MyHEwGYw9pD+WHjbU63C9A/xHThQTV0SVx15bkR1e9wyJfDhzS4eqlI8oYhtV7gqnC/n3OqrCw169engCtCpQHIsI0kxKisIdbRXlcR5aaEvvkyZFWrcZV8EQnDh+t48jrMss63otgQeiwsPZPQys3LQtfFFnCSXi1BQyyM/j8Jxc39Ow+SVPLFKaFkACUH/DZJQEyEAJXWV4QdHwBISreveNsx06DSJADVxKQIaz6vCQiEYd14GKzNYcPn7l187GI8Pv3bm0CZYNOFABnr6yIEIlnzJh5PCjoWFDQ0ZMnDxw+QqfRouM+WNs2buTZKvjWPzBASeXfZwMkn4/CaWKKc+spydlFN65fR2FNJUI7dWAtYPX42NijJ4438W8H9qYCsw7VPRG5mWFPnl6bNuV3GvQ0reWk1qAxhl9A/oizslKWLZ+8a//mhbN9Th7OVNWogOZbVBpEYpEswMk3dVoeEtKFASN8DjXuh8JHGtPNK+nhVYNhAz02716/Y+dynBYoql762puAVGukIHR1958yYcbDhxc5pTmwG6HTZVj4CxiYGltNTUNdja2urqaujv8ERz/kw3MIkzf2a3/i5AkMG35TVKBOM5d1M6YIkZ6RAfusYcuxyFWVLfLA0L19aJq7s59IyLtwfvnhA9PPn1uREHX/sxIdbHdhysRE3N64cVTXwE7Llm6H0m8lbYF6mRT5ECA4tGzYvvWUjgZz2+bReVkRMDB1dbQQ27ZvGzV8GHxGjxg+YdwYaPRgbdkASNG4+TC6gPv+xgb5qDpMz7f96KVLl5BrqBCCr8MmhcH9vf4vtoZ242ZDyG0mnyJlhen7Di4ObNO+SZP2yhhbWKsQoaEvxkzoKxAkP7nmMHdOBgWYCivkeqQ++Sh4pqFJ/ua/0++cdwoOeTBr7vDS4sJqoS1nT6B4MUEZMXx6u1Ztr13bDEyYnRWenpbIoNMyMjPzc3MLiwqrPgUuTo4lxQWpScF+TfoHfwi9f/9Bdaym3mdUpwfC3jhx5IiplRuhAjYSmZ4g/Yp/fRKKU3V0TA4eWvXu3ZO4uPD3wU8OH10T/fGO5AsYW4crIz3kyrX9OzYf6dl7NHhx8FG4/+o0ZqVuRtY5eHSMufPWDRs08uixVeWc3IbOTUBo3rx9J+jMWfJz+uw5oEDzgP4wcbDGOnSYEPz8RlHSC5nCCHa/WKxp5l1aKXxw7z7iYUWjqQNrcbm8S9cudQocBO11sO8u77tA62cvgoAnxo6djdNZFF+QJJadlfj7ot+6d7a+crrE3jmbQa1AKD0d4Jv6v7BwAHUodvXIuHaalZOXNH5q/7z8LMVvwgWusG8mTVgQHf0hLekNn8ch1Rm0IUImX7W9ioOgwKXcihKGipaHm+/xo4eVsSUUj+Hb7iCDq6fPn3Py64nq1ZApVFP6IfUOySiVBbFhz/oPmH/l6n5yP8F9pDl+9vzWsuIU3GEJ5ikGtObKpS1r/tjo5OiJ7D8USZaenEHGdsn8JnwCA7SkoEF5WHpa/IvnNy+eP3D02OYjRzceO77l2uWj7949gggHvBSZPYhrcLNDbGLKogEOHiLjtl+/seNHTjx1aoWrewdv72YSMBwHSGHE7dv1NTRpiCqDaDRtPesxo1a8fXAYsESEd9d6NjJNEHMRHk167N6zC4kNdHiRvEspGINUf2dPnZo2Y/bs2UdoAG7KYlqM6YHLUVyUvH37tGUL17Rq1Z08SEGmPEAOH1BLDMDagkXjfby1925LQe1Xf+RFUFMSDSfM4OcVEds3HdXUNoLmxVhxyRMKMNe/Ny6Mikvo0WPmhg2j4Z8zf5tGRuurolvUE2dPZWflzJq9R9/AISXp+bWrOyLCQ1XZmvXY3uQr6ATD+3v9+uPnrjcduOEz4+ML7kJwE5X68twSN0ffzPSYp89vDBkwQEMNilyRVQtnNx47GeTr36ZXnyWwifNzY86f2/D7nGVengGAeeCyKemWCkaz4X+oKTS3suzlq/sfPr4LC32vwhZqahA62iwjQ5ahLp3JJHhcanaBMC+PV1omKC0DuqpBfxRvrybAJHQ6tOVSsDrIbMMHmly4cODa7WuDh6xNTngVEnqfW1kBZruHW2snNzCm6JhPycIh4ta1v2nahg7NRn9RkY7pi0F+8jbhrX0Tb1w45eTmIf98BqVYC7+c6Nmtq4DQbBs4Q4GXhfnwysWVmmz66tXA36SkkwfUwsNfvLy1ZPn8Pj0cd21NV8Z6/Ir9JOcrIF1FYgZFTJs4zSAkQrBt4yEtbfI0cXmsBUtXVJw3akzPdu0GR8e8/vjxDSmDPsGNeD0c7F3GTNiN40KUrf8Mnzxx9MJFC6n/arFJbGxMIx+fHmPXaZk3qkFtcrXQRRDF6e8+3D04ZsLO3TtGp6UlB7954+7hgYA+sSgtPcMBrgauY8Zth5bdhw6vXDx/RevW3ckwcO32aWhr4pMbUeIFnRob/eHUmYMRsR8cbNjdO+h3CCy2tikguQW3NSTVI8ILyK6TQLzoSPOrN1k3H2Tn51PbtGjfs9cIM1Nrie8rLfpPgnuYu6j79q+/ce/W2DF/qWsYkY9G6BNBLS/JTEx8W1CQbmHubGPrKyCIvXumdRm3na6ihQuJSDuXpAf8G+sIKjXh1aHC5Pdv3r6WX+SvWDmQBkxOTu7jp8+aNB3wydqRvlWR3V2YnxAS8nzCuDmoYaOE56XsUUmsHaoh40NXrln42wTX3VszsX3+aVT473itJEAT+guqqEIrKFKUBUK+GzlqaBYgonD6EVhzKOkRukhKfghGBqD5cHwMb8/27Aa2tEEju8XHfSQTAOQwJIxNX8+4f59B56/s9ffrzFQhMzhRygiyiPDQoVy6U+cJOBkRvdjXt/WGvzZCAKN+RUOdngaDuXD2vIGppbaFd+3a4U8TplEiXp5r03YQyB0TYxt4xZbNm2fNmDFrGhzYMvPP1athjpqaOiKh4OKlHXOmz2/TBo4+wKuMbeAaQ4KfCSlCII+IX7Fw8fhR4/vp6aa/ukVcDioYMzbRwqpQJAamghwL9ASEMyKlg3FFtEaImi5umfPnJT+5wblyUjM57XnfAW127ViJcqSQ+U32cf3ikkB7qOMnMWH8Qg/nhjeub5OA9NgcjY64tXbd0FOnN9+7f/7Q0VUbNo6E+gYvt6aJwefImmNSwFT/BY0NW6G2nl3CPoY9evBIPiKlmLUw+kO5f+c2dClT0zBRsIpYaoeF3GzauJmVtSNZQiih9pffxKAF8AYSU39uWNypvd0fi+MhUozt86q2Z+g4CR6GeslJorAeVt3QbxDj3oqgFPgaWiSKmE4VMCgVhBhQESaEm+noCBKw3iEjnYeDbWjV0ULShfu28bQ1GRv/WU5KTbmshXR+nz5jwPFKTg4fPmQeNtJJguGYN5U6sP9sU3NPCfIMuL9TM2hVeev2rToxQz3eTPaAvn79infLgXitZNrqnJzo8uI8WztwUSgBLQaAZQWYNRzzs33Pnp179uw/fBhm17hxr6ePD3i7u3fuPBjXfMghFwHdjN+8fTRyQk9T4/yQpy67tqSq6whFWHQqP0EhhWnrkH/lTO7t8z7J6U/HTeyXnh4Pu0YS65b6IFh+kWjx4r/F/LL4mPuIb8FhyU88fXoz4O1YGsL/aZWc0qDT6zx8OkWHPBEjnSB9d8HdNDVj/4COZ0+fwlJE5pSV641BUJYvX6ajY2lj5483jmyGhJb1vIrTZ/+eNHa6ubm9PIAI6x4oU12zbk5yWvT5I2KmKoj7L1YaHTOxU4e3SYU4zRSeZ4nOsUSXVYSXGeL7TKJAlWZPoalAlZQC6YB4kYJSAcRCFdFlVf4mFdFBhvA6k8hRpbtz0aGBEPiuWlxwaRnMyj5d9HYdzAbSuro2UhSKoapCFFjEvff4Rrdus728W0GXY3UNdWNjc2+vFt26Tbaya0yaSOQG0tAwiIp6IKishCPJld9P9XgnzDY8PPLQsdNuHWaS6WA1Ho43Ghz+VnH3xILWAb2MTBvC2NXUDXQ0VWJiQ+BmMkcWpFGPbmOhvP3Dh/sb/twL7ftwhmfNtcCaH2ny3NzMP/+a//z5ua3rDaZMSNfSK6NQIHoOHhe2oJXlLjQ0ZOjR6GbmnGGDytRVjVb8ebKwMK+hixfKI8ObqsbDyJRocM883Rvt3rfG2clPVUXr3p0dcGaar4+PhZmZuZmJuamphZlJXHycob6hmqpKatxzU8eWiDJSwBJUQqlv6fboyr7JU6cALIxFqDSjTA7bVWlEorKyEk5YGTR4EWwYxMuf7PHai048vLstMTH02OHbOE4ur/UK6KcDh/85fHTnpRP+AS0TsOD5Ym1gwLz1GsRpqpguplY1966y0qhUF6rq+lKKBZoaDfVeFUBFMA3MvJpIPegWIZVQFWxmi07i6jBVguAh25/em8FcVEDAgUvoW2RmCYwBqcS7ty1GT43ev/O0jW1DBboRVlvEHzGma0DAACfXQLRPEDiPeYmsEiI1ruQi4qPu3Lt/FLwdBsr9+dEX6P3lS/94FZFt22wMMhlqyWbMDOK0kAvhL69OnLKHQWfweZUwQRW2VnZGRFjo3UpeuaqqmrtraxVVja3bpu/acrShK5wWJ30iaAuIiaSE8CUrZ3Rpb7BqaRaNBQZCPXrT1JwMvanziPw89vo/92po6OFojQyqEpQzZ3efuXR2wvjNx44uKOMUZKRnVK8LXyA0NjT09m7ZLGDQ+r/GDJq6Xd2kYW01jPEMZN+/Pb9oxaLZXbt3lZVSqIxBSD19/ERlJd/E3EuiI2VTpqK84PGTa21bdkC5+hjXlLl3CEp6ZsKJU4c2rGzSvEU8QRVSKDXTAhHPIP0tpomorOWE+kGB2l4RYy2VCkk5sG2jCf4VLcROKIkMkpjgZZADVTv3CrG36ApbeBIxIXMlRfVuhepKQsSgiy6Kxe908GnT1Vlh8DCwF0SdOid369xg+661OJgqN+8RHaTAbNeqQ0jIPVI7YSwbewzkH1+Sy9G5XVFxGfRWVijU6p3tyA6qDx4+NLL1I1VpbamB213QYkMftms7GPjw2uX1q1b1XrW676a/h/D4nA5dZgMk2LHrXHMb39u3DwzsM8TNHfp7y0aACYJTmj9v6W+LZ5v8uTKFyhQi5LVeLyPTgvMn05s2ZixcMgV5E3JseCrRf8BEbXW11y9Pq6iygUGePHpU9Xny7MkzaHbNYLJ09GwCmgWmRtzDEYKaF3ZPgHg0Mzuvu7dvyhETilkLXnDrzi07e0dlMIP4mCeQF9+r93CF+wayh08G7WvkZTl27AdsYUCeOHCXLOFHodtxhR6EyLuC1ZHDnMBDOxhWPhliL0IR7IZ0FhHFpMao1cb5EXWEFNF+iEIQNC8KvTOXxqYRHXmqQwjmchHTDI44kWJVwwKt/L387fs3d++ck1NnIVHsYqJDhz6QpQbxK6zS5eZh0Rj29s73b9+RBU/X68b74mHgnXPKK3ILSzRNXEmuqm3uglHHL8sW87lODdtcOLP8xas7UN0EBAKj68D+PxJiHyFZISYKcuMqKgonTl6A51prF5EWEmptW7lk+fQhfU0GDkgAwwM39wPWBdMR/iJJ2ZMdoJKYY7gaEDVC/MxuJO1WZBZAvpKYorluZZq5KfevjYvgWA3MEhLI4fP5k/DK3DkrQsOeGRtZ5RUUtA8MbBcYCH+2D2zfsVNHLo9nbuEMkEiLFsMSooKlto9HhggKFolNHZq/evcGXiUrtqSYtcorKp88feZg76UoIwIph4SEEKiM0tdHvVakOoIYhEAzLy4ufvD4wcxJGiKxBgwPUtoA3JSj4giCRafxwKZHRqYB4hMEPCAchEGjMAVHVLlDVSqmg94D9fXFhRakkCHMB1VEpfmALygSZ/HpxSLmtGJaV57QDEFMtW0IQDhMLXM7d3DatX9LRXmxvLljAMTUzNrGyjY1+R05MNkXij2amzu+fPNSTnHud+Mu6rlTp9S0jCDXqyo7rjawRsmIfuDasPH9O7sgTxJHg9EFf0J+xYVLO/mVpQBpPHp0dPSwSUxoUSjLzaBS8nLTJkzu6+slWrowGeBZaDdCp/LBrIANICJAOErsC3mxHAzH0yl8ZKQSrGr1CGUGFDEDRkQHLwBADJCdNNGRfQWFRR8WLpsI0WeIm9U2CzFPUF2cfQKaNmeraZqb26LKEzB6cHgbfglnALi4dgTia2lbmhqbFqUF1xY91ZEVprZFXiEnKTlZ1uGgilnrw7u3efn55pZucvA4nP5HFfDKPoS+Hjv6typET4bqx35t0Mntjg202rXPwAA3zAzWUG4ePRVxHzhJIi5dfAHlj6OaE31Uwwo2DN6LCPqhU2r2IULx2yIACHED8EIxd4g6t4d2RWe1ymm6tDTkbeAG5DXpAO6ZUMheOodWkJ975tx+eW42hmAhob6Rt290zCuc4SqHt1AfJBtr95iYWBwE+25MJO3BQOjg4GBrJ185SB4sTuyHR9a2npD8qa+vf/r0mTNVn1kzphUX5iXEPa3gAFUy2rXvjdSANCcee9jEpi0rLMypa1akid5qiF8xxa/Y6POGTSSxGGLwM1GOERlTkWmtICOfyherEM+1KA+Z1cYeXstKajxbdFebEg8rrorqs+iCwzupH4KfBQXtQaUrtXkL2ycgJgb0n/Au+OGIYSucG3iA0ABOB5Zr3rxz736LsUYAz1vcwM4nOfxRTWv+s4GCWWhoavfmFay49H2umLVev34Fud4GBvbyRDHub5GfG6+tqdnQzU8+JI42MoP66NnD/j2MqDTY8kqksVMp/L9ZgmlqvKm6/P7qAsggBxOBTmEGgA6Cc+PE9A5i1nIqazaYJ9KsynLkj8EIhVALl0ohkQ/ilZi7Q51BrRSI1aTpOiYkWDk6ZYwY4v742UOpEJCEIFhSgFoLaNY+KTka/0suqSg0E9OGWdk5ECpUBD/WM+PB0ELDQrWkL6XEgiIEXCGfq6lpBIY9nP/Xq1e33n16kR+nBk4woPKKso+h1319fElpjQ8L/2wFSSUmJl69vl9YGH/2MAfuEiyh8KayeJOZvMkM3mQ6dyC7vK8a8QGK/UizEQWmpIIPKJRPEbHjmNylBO8Ygm9xQJJCJLIFE/S4g1m8hRTuEAZ3hgo1A35K09YvunWpwbXbZ/Jz0zHrflEkgeFDFEG2sLAxNzYqLcsfMWbLosVB037btmTJxa7d5zNYGqhuGhU70hycA3LTY+TKPrGReYP7d+/KWm3FrBUcHAK+AQu1cZd5YYeYmpD4zs3VDU7wk3MnbEFAw58+vgmVoX16QeQUO/0KLxA2YVThKyrxGqLXKD+dpk5hTaZTm5aAlYgo4V9O615K78KR9jAy7wjbdAxC/RBP5XyZ2jaUR0/cowiuGzBplQRC57+4wOSA74io9NlTOFlZaXFRIVXuQy20GmVToil7ejUvLSmA5l7yeAuNhcJkqauoqoeFAJZdzz69fEKC15SZW6iBjgupeZHAF7BXTsJTC3NbLS0zQ2OzouLSbl26denUifzs3b8P+MDAwPL9+8f9+owihXUNrUVaj3BE6rbtf25eq8tko+6CmIEI+lQxay6FPplChfZf6QRvBZNSjtqsEGIVGsEEm6T24IUCFuWMZtkYBrUEHRcIZh4dwv0iceUWlviDmNaOyvqbSmtKFb8UCfaqI4CEChVDqTPGWaxe9ztyxXFb3+rH4j2AlCS8q0fXAW/fXoVfqWkam1p4qqhB0xsMQUlynigamiZgI4HbKZOkBNXcqU1C8qcWKTXuVLytE5MS7GwayoclyArN7OwkZ0c3sg2S7AEhN/DE6QOtW9gYGpbi4gbFWgtJpJ4UxkgaYxyNMYbOXERRCSpnDC+jMEGMQUCefJ30Ohe0A9QlhgezLU3cEGJZDKJxJdUR7SbRO5QADOC7lM0GNgWVsLApauxnfvvuZSxfpeSFYeMbfeAQSltru+iox/KKXpDvgEZrYWEdGxuLiw9/3PXw/gN1HRM4kL72K5Exjb3jnJQwD492VDqzT/fJfKHg3sNH96s+IaFhbq5+8F0zEwNo5iNDLgBeSj92bGtjfw1fv9RP0BQIlK48+lAOc1yxynRAKmmUNIJIU0UBsQgK/6IqNRFsh5qXeBWbtx7SHyTbCXlcFHWQAJBUTfWgq0wuZ7QuYw4Gb4sqSkVSCscwaWPGxIrFOa9e3iXh2doWB/wksGO/zPR4LrcUzVkqWk+lOjt65yW+kWWwwKaja5okp2VBvyOpSyiPtRDfE0RmTk6DBv4kQCPrwo1IxUlJsS0COlZnYEi9GWYSFvo8JCS4fw/I8QUcDvS74lJl2OOqfbmsaaWsKUWsyaWMPhzCnMagVQDyrnBjIgbSg8gyEp9igCGRpIUFEFPVsIAqB/rLaxIIiVf9ums+f/WU5Ct5liFBuLq4v3t3H4AKmYSSRLmoVpZOQAR5MkjhxOp4Awz+8tUrcGYpmWZa86pSQZkp0aamLkAgC/tmnTsOqhapSECpa/XoNfvt2xsebo3wAUlSgEHc1pty4/aV1YsBS4B+hZIFQkYfgBcoqw/WXYBO48TJIPARBDOFa6jiOCkML04X08cQauv51U4DQSmFdjeMTWWsg2UUG5GIqk7JwQ1ZAQuDPClANkRw9DFj6ji98xdOMumol7iU2BRu++Xs7JIY94IUi7VpCb6/ialjTnokXvHPwUnJvahdjljMUtUKCw2tM2vBFwoKCkpKygyMGpD9SGRe0I2xogTardjYOiGoWvatQICQkDdAnJYtC7AZxlUqgIhLNZAXStBFBLTqB9gAmgJpVGUDgimAXCwS8ZWya3RUKcbIlwB7kiJUIag8tANKMJdpoywn+ScdtmxenpmdyeEUo2fLFjDwG0sz6/SMJD63VI4QIp+gq2uWmZX1w1gLvZMKSbFRBsbWuI1kLbMWEwMlHREiVXVdIDSQqHnL0cOH/u7r18rd3b99275TJv9Dp7M+hr8LaNERIwI1L6zTqSeOb3Vy1DIwKqBQmTSGxPVFMjBEk3imSrnGEB5UoUChkBGNasoVESyaDoXaFHhDijxS/Z3PmFwppn5SC1QKQ4xAYHgcup9WxOWeg5Y4BMUX5TphpYUI3L1bSlZuQkTUe5LVa1wYeCJcnT2evbgka6WAFhZWnuWl+ZL9LNW2olL1jC1DQ6SHKOVpLeDXtJQUkAlMcO8kVaTSRwKMD1EOTU3oTseqne3y+XfgOcmp8U0b2+voFeAQB1QHKBa/GJavtgpQ4zucH41wdohrIXG4V48/TYM3VwPSxWqvOIXFY44HNqSKsyiCY2xaqir/vI44AYWXWU0hh4Nsbij9Alvd3LLA3s4w9MNLtCBy5AuVamPnCHKzvAKmJoNQZByZQtXSNoByScUzr687AAUTCqNiYnTM3FDnqdoSAjkitLLMMCMDU3SQB7Z+wVR29ujUs+/ygUPXteowTUvfJi7mmbWlpYODK/ZKpDBXGadk34EdU0Zr4no+tEzVM+AuEfNm0nkraELAtNWprGVCQhPSOCsZPXmsbaXUAE7tuYoc+QCO1z4sBOUGAHcVMirnqlGjxLRuNFb/YoRUIQUGLYagHx6je0eTHbuhZEa6UgJ3q23bHinJMaXFAHhIWVT4kZqGYWlRPiGAYjwpMhC3CqZo6ppeu3FNqoiUw1qIcBnp6dCTHZNQzp5Cvy0sSLGxsJHvkiExQ6V+jArv1FqLUgsll7aLFLMdrvWiCvOg8xOFCJXW3gDFmYTMHuX0kWicol1EZW9V4VoIclGZY+jUNlw8NTk+D3TTEDrZa0dFh6IEE7meoZOjO53GKMhPUcgRkExYUgLKTT5VFT5G2RuAT+Lj4gGTZKobSgeLsSJLinqkraWPVxv+BZ4LKvHGySgYfiEomVmx7dt2xak2tcsFke11++ZJaxvDDh0zUR4NFeJRVWYe+FoLxKxVVJV1Yo1DApXbXHrTcuzggY0uQPUahJS0L0jQg1w3IVEdUEGjQCSDBGsAQhawYcWZ4+mqS0vF6gwRFM1SoC4EShZZEPeeOJYXFh4SHx8u1YSCfQjHFNrZ2qckg1kuhYzkztPV0i1KD8Oh6VqcghQ7oWNgGfLhA4it2o+Qw1pILoFk1dbSqRK1svcBlZqXm2JqaiZJf64lz6pdFIFAUFhY0DoA5JnM3IvqUUJ8l+ZOp48RM0fTxdroMC4pgg2kF2QBulOZowhGX4hI1GyZRGJyYPMzp5eoLAWMnKA5U2jtaZA5RR9fLKJAiimAgTLbXxEi6IhGd2zATs9IUdDSnCB0dAy0tHQKCtIUiiK2mn5ZebkyEI6y3CP/PoKIjQHxzkAHC+JsrBq3IyOASqQnRRgb2yLpj9ukYwX7Kbsb0J709ATXhl4YcJXmn1ApoeFhMyea0uiwxRFzVkc1wFijt+TROpdR2peL3croKhIbDwx0MUqPBh6SYhAib+2zXrC4Wgesd4JSQi0brykOptA6EIzxZUKoWKDw6OAsoJshBRQlo1pYpjVtavP02Z3aI5Xko0FXDN+AjIw46WlGeLENDM3KC9Ok9rLHuSA0DV3z7Ny84qIiklafXwoQwsrycqjJQTNHX5WpQ2AypaUFWpo6sjJZq7VZQWG2hgbLzSNZYcY6eiEEyTsDoCSgTi+mWwikZkIB+6EzAbsXMaZxaBMroeaq5qbBQ0fRM8ij7FXC/qdY9USJ6voiRpcyFIOH9EO56cZQtQ0r5e1Gh74X8jAMSfYJRd9Ar6xUsaWnwtYG0xUya+qHcxQ+Bdv2FlZQLAC+CpY2X17Y4KeWFRfoG9jgqLf0SyDgurs3lvU20GSJSbEd2hUDMlRzFZCC4uNeeWQuNTgCkr1HD2EKTmrT4hQjUiKUeMEChSM4oEbPQxgWw5cmvs+m3VUTP9UVUyqARz8LwzN6tjdISIqTCfGJKS1bBFZUAkgoFXZCClJTS49TmCXBvr6cEnZfKUxNUzBCAZJAZ9grz1rIm+EL1dgaGBlDIkMWTQGh4fEroS5a/hKjsEl2upG+Jo0GkJ0SHS+QNUKDM1joqMafPLRT2kWDR0FBAdwkBO9J9hjA7IANBPVaLKh9RDtMiWaGENwCBjQ35eeD2Y3IIE8YwSi1NaAIqWayVe0hwfaCkAt5ltKPuXLz8g2hLFdy1Xwvyj2C1k2lRRqauLxaGqVFAp6+ji50R6o9YHJpKsor9HTpkC9braxInw3dj2qFVXFCEZp0VQEe+g0/jCHcQIgSpLSLxUXzOBUbx6Po0K8Y/lJEE57FUXoANNaIeAso3IU03l54AwTRIK1eMnQAyUYMS8rKSsWJ4kgpVw+7SiETrm7+ZaVFUlt2kgW0Gmp6uVnxOGpbc91xNBrSvdWhBDYfKp9rbQwFWguUL5wtj14i14FHBBLwNNQ0ZcozNDU0t/yCHF1dFlYUiluQgiWGGy3gViNIlEr5CpgTuIYDrwHYg5+hSTUGA4yE0l9QwQ/0JCQbsyl2dYAVYdsZGZaXFJfAGe+SHFF87iFYR5Hhb0tK8sj2g0gzEoSerp78XiDVm5vJYn3VuU1fw4lAHQ6nXENTHwcepHnlVBqvPB9GrqoKbrB0IJTDydPR0ak9ZmRKYrMxOvKdiQnZFaPaOwKXi8acSjAX08SaUJcgBIC3BucyGwkYS8W0BlIcBERVMDe0RMylFOZAiALCBuBTKkXM+SKIbTIXEsxFVPyhMIfCnUKER1U5w7BqquqlfEFZcWE+ObzahGMwmXDKEJztVftXpP2lrWOYnYXNe+kyEO1qFRXV4kJkENa4FIaMCQadiTagtGjp58+CgAILt5KVelXLicpKjhqUPELIT6miHdSKmzT4qz41Hw/7uQqGgpdAlopsrwk3XSN9APwX5fYoUlUEm42OeoKjGOA7QgFv157Vvfs3Gzis47ipg7r3CRgzvtvNm0FkD0stTS0yrqWgygtkMKTtyAtoKDc8pe/iVnJZbE08G6kRBNhgFZBFzmDKbDZezslXVVGRAi7iCA/Ck9MSdLVVcOt7id6GfFw4M4jes5zep5yiITlBocaQxW4Eo3cFxR6d/VfzV7gjBUWDSu/DoXUsQ105xJpUUzGtD4/Rrxx/OIy+6EPrVAY2loiAvSoxLEGLiMQqBvqsbFBcMugM+W90Jk0glPJqsjeGuoZ+eTkH0FVpZMYsQVDYahpw5N5XsBYpYmAbKsgbAOLSGXJTnEi3GKPmeP5Kbm2l9873uRGdHQTKHmWWSXLSdu1acyzoUE4uZAAiSwNkSmRs5OoNS54+vQFzgvCDMlOrslp+EBGQbS/gMVnANuQy1H4vTETIUmHT4dg4GZTkcTlodrV+jcwtfIRPbkGusSHY25/SACBshQOS8BPgMQgUSxGpVGhsjELI0h0e3NQVRotS9eHDpJWLUekqSkOTfMiALsTjwOBED6l+DvyYaWyoCvEAPF+88ZBbAwNBEAW6xIQ6Ww0MXSkzxiRSUdGUBTWRAgreC2ftgUXwNaxVvafkb11EcEWeA+IpichU7LN+H06p81PxCoC0RDIMvLmEhPBzl88gL400jDBqieKSBGX3vn8gaC7p+qPoPSTEppzqVvQs5X6PD8JSYKSoqKjIuYfPr4Qz+KRaVvhIHiqHU2ZqAq9AJjQ5KJx7jZ0lZFCA7JeVjEbCiVJ3OKlxkP2C3Svp3gl6P+om9Dnfo79raNAEAj5QOyc3Y82fM/sNaBHYyW3kmE5nzu4hDQvocCwVrCb1Cehw/EQ5EhASSJlg0XwFa8GmgZgsfrRc64XGoPOkcv+X72SpqFZygdyKkXflNsx3v4v0cbk8BtTbQ0pW0Km9AqHAwc7W3bWhW0MX8uPq7GJqYpKQnPjo4dUyDke58+lwHbh0S+P7TAp5WLJZixQh1edlSRsCMkzI7plfXlifox/BfFRAS32GJXyfmSj1VHLPMlF1GFFUhHra3bh1BTJgyisrY+NjN+/YcPnSIbgB1lWqsKh6h2S+tY1ojNxUhSGkeRcKxBiQjM+HoCoWQHK9EyZTpaJSilr8nAywNjo6emXlAjoNFLpiCEEpEn7nm7AAFpSWsKG9DFtFJS0jHZTzyhWrgt+HvA/5AJ9370OC37/v26sXGOcRUSHFJQWAlyocFEweTHxcbPtjLuwWIBMWh4ClXggvkmegIkhTBFBQza9jCx/wA4BSaQI+wJ4Y1/h0ka+EnYZMa+xZANSBfoJvU3IboK4KVYlspO9PPlCmq4LSWiliAYS6aLR/Nv9RwilGpVmwiSWntlMPHd/H4ZSIsP8s68K6S4Zvims4MGNI1zoKWAvQNzgYXWGqGywbHKDE40EzF3mUAuxV38C4uIQnFqFzoBVeQM3iDP+MqA7w4ZXZfP6V8jz3jKiOGVGdhDwdvF/kq0HsFpHWm4hZkNosPaIr5BWIBOqQaYX6GcpbYOATRm6eChzrCHQGIBTehrJAqxB2/FBstsOZogJ+WVkJnCCKKS5vhrBcAoGQAV3bftQF4lmMxywDX0EMAsfYSg8G40EymQDm8Grjn0jdYT9GXU0zMxvq50BefMZaSCKjNo+YDWAA4MtBfAsjBzhDVynuAlwRQYsSNAsZ4NDrDvkX8EHNpGpvJ/Rcgl5aJqIzGG+D34BoPHRg/6H9+/Cf+xfMm5uXm/Po4RXQB4DdyFoEoRCFtmUtJakegKpgSNd+ggLWUlNTLy4rwHEFeXEthIxp6RWVoNw5DLPL3FVm5nb5eWUpKUbKaC0w0J/daHlmS9szW9rcOtYP1cVVXe8etDizpfXpja0KMzxIt0XhFoUFyE0OOLRy8dE13c5ua3FqY/uDy36Pe9MdZ6XKEV1ol7z/SLMyt4CFNDZEvQn27tk9aOCgfn36wKd/v379+/Z/9OQpPMXM1Cq3IF9DTUshOsHjlcJ4WCzlD+BTOD/5N1DhcHvSAJG+UUAG0+hwg1AgDS7Dz2araXN5ZF5YzYtsHWlmZpmVC1nqwGuSe8jc9rc3Rj6/NLGiwBmlVSMhKE4KGfDiytiU8M7YR1NcWSPk6T+9ODExpEcVnIZwmYpC59c3xz2/PDbi6TABFwTfFxc8mUGvyMrhs1XVOBUc8BIHDR06dMRI+AwbMbxJk6Zwd3ZuVllFuTxQtByiXqARpEwZywS00ysqyjW1cMTiy0sBa2nr6ZeWFOGjlOXuFoKip2eRkwv5/WgQcoxXOLsNqgAfPdRRJmRMciiaGI2SFG6QEg59jyUXav+G+9MisYfUtkzcn/wCrB+31Oz8zk4leSpQ42zmWKqiLiwvZl0/5JuT2FqOE4IFBfExssLS3BrMofZtu8Frn754efn69av4c+Xa9as3b0RERUGj3NatuxUXF+rpWyjkg8ryQg11dey6KGRDhQ9TfAOsCEuVLeZx0EZG272WUQfkZGkBhyA5jQw4KZtJQ9MAtFZtg7D69daWdoXF4NCTlpuE8GAqvnto+/q23ZXDA/CiA3cJ4iJsX99ySImyJeE9hMJJyFA7mw2ZkZGvOr+9Y5MYYYuLkWFB+DlJrQ6vGfb8qsPbO3Z3TrgF/TWVEKp8gsnQTQwxoVJUzLOxczExNiktLfP39fX19m7k7e3r02je/Plwh5ubt0ggPWiEhAWwTTnE0LWBSWuTA40XCRRorVOhqQGkq7mOMlmLvNFQXx9ZOAi5lGMpoDv19C0zs6DAFtNIBh+Spoi9rd3bUOiJqwySgZoWIMbA5tyLW940ZBXAF78wI3B8AYpTAAFDzQohi4xCAT1ebWvBWsKoWCGPu/LK4VfUofOuDZmztNuYV6AFIVoYHewih8+RWBWLMnN4FuY2MJL2gf3cXNxJ2OuzC3ky/fsMBuNZwOfr6JgjssvY8PjnRHl5oZoaW0rSp2I2+Zo7gJfg3K/SEkgoQXXe0mxCqgpbB9AuAZy6IuNSU9ODDSrVIiFxRTsHt9w8qHKE/Jmaj4B1yYzViH3Xnzyb88tfA79BNAx+BjocVvyzL8NghfTQ+8OeXXEmHTqS8LxK0/Pb23HLmZZOJZ4tMpgscUGGesgjOJvqcxRUyOdD9ZIW7PuAJq0AM4qIjPoYGQlnc4ZFRMQnJtnbO3h4NoN4g3RwErMpp6wAmkbjv0phLtzLjxDweNo62rWllUzWIrWPmaUFAItQMS3tYJQv9pamlmF+QT7+ktx6LTHFwdb+3pM0IV9KvoycXQMwbnaCZuiToVQqS2qebvKHns8uTH1yfkJ5oR0ULXzGLbg1PJWbnaILzzd3LDG0eQbFqmYNnrbsE9N9YrBXizdy3gswBuRRRkRlu3v44a5pxOKFG9xcoJgaiy08X9hYHdp2HDduHhy4CqyrKTmKQfpTSbcPxKGetrZyeRtfw0s1vgODNDI0zM1OQSFFLGtr3gCqjKGioaXDKcuV9T44DR2WuBJ879oXfp6GhmZhoaggR086+9FoTy96Qg9j/O3PBkDQUj92inoxWFAJeT8g+z7tSQFX/+CqZffONCSD8Hj7IvbLjG0BhSMsFVHvyTvaDtns1ToDFiIpygTRtsrrhmU5ddLK2AQaoVCmTFnct9cA8DbJBByghqW5xR8LNyTEhmtqwa6QJgZReS+lnFNgZO5AKtYakyYtKkJYzuNW6BuQh298cckzCOFh1laWcLxhUUEKNCSQ685Q1dQMYLdlwwnZsruX4r0o9vRonJ6e//aNWV22DMFSQ+ljD8665CQGoCZpta6kKKu392ze3bYrLYQnf26T4FsJUU4q5GERBkactIiuL6+MDXnQ39413NH3jLbJezk5HPCux4+hjpJtY+uMfGZCbGFpv3vnhcN7zowZMbFPj35zpy+8cvHpsmU7oJYhMTFaV98ISCFnauSegux4U3NznHem2EusC6Fk3mtr75CRmkABA0jKPsHbhAq5xSbZWXGY+aX4P6Dr1NR13r5Gp+/h+z+NnDSHYAM4O7sfOmFCw6V0n18oJ1dVWFKk8vTCBGz+IbCOvAGY4ck17xtHPCuKQCZ+YYoKKvV4ZQyvllntB0aSJ7zCecXAezZel6Ztnjfhz38YLNCxRFE+wFGEpnYlzisGIwXnelIFR87kert5w7sAgJkz+8+zJ27Pn/3H+NFT/1zxz5GD1x2dvK7dPKupqVdtjH4xYHAZqQR0cNE1tJZBU1C0Im5xOpDByNSkDgYh+TjIezExNIqPfy3jFLKql0IVPoNpY+345Pkd1OxWDvxHpTVrHmjv4HDyHOTjoYR6uZxYPSlqk04JCIQTU+6eagXZYeiLZGIXTgUEWtIZYqaKiK4CiWQI3sUBSsnawT08jg2Xg6zB2A/GZ7e3fHnd/vnVBkfX93pwCrpAIUEmc0uKifPXeHCMPLL5xGLouHD02JZjxzanpCYOHDh+zqw/e/cZo6uDapiZdFp0bKSvT2soIJfNDMiygCGnZyR4wYE6P4qvYDwubm6QsCPilSCjvdYC4dkRlnZeuXnQZeITDvHlbqOYm9lGRoWRCqT2ZoIferl67TkaI+DXTNQGW73DoGAg88dn5gKuOc64lFwgbVmqkO8ngCIDMC4+N85VNHPGrtzZbvAWlip4gNXpgYjFIMGaqQqF6vzk0F5x7/RgtZ294qFrGvodxqViQdS+T2nRogOXV3HkyMbVa2ZeuHyiVYuOo0fOhDPfVFXUYQDBH95aWjaULt0wwJKdm6ala46codoUw4zOKUw1MTbW0a6LQUiKJWASMzOT9Ix4Ep6QvWMQpKtvYBYTF4H3usw74RdMBrNFk9av3xdTiDLwh+QXz1eRn3D0eqpjDOAVNTdFIyU8kLTFPt+aLfrsnrJxxbTNy43tXkMC7mfpv+jOyjIDPChqJYeubVTZpGuylj60MqeFPDBNDO2D8XfpF8Qc337I8fb0T0uLnzZtwJwFk/cc3LH34I5laxaMn9w3PSMRTjTEDI42S1xiPJxFIodKQEV0cDCc0ZqdZmtrJx8bkvOcuv4KltLC3NzE2IjHySdN/RpPQJSkUkwcfFGfAjICVusCyWZoaP34+QP0G1JEfHnB91q27lmQx3n8uDaQQ3PwvmnhWCIQ0F/f7ou2U/UQCNaAmWun/LVS0zAUgAcAXKqfSmeUstTTyfOrMZBbvR0w5k4TFqc3u3msMcQRzRzLrFzhAFg4F5wclfjkWbq3h09JWfHwMV1gya7fvnLkxIGBIzqdObOfPDorryA7PTPD1MxZKjHx7MSc8jINUzfM7VIoAvxWXpzj5uaKkwmVhzGqbnVyckkFQwIB33JMF+R5WFk1hPZPkJYhhwWBStB8ZPDgSWkZRc+fuojEcL6lApQSzxx1OQ3oHoajAOIXN71xUtkXI0JxWkhUg3otWgXuFlrV8ARHFSGgje8mtPR5IxZtadZ9R/+pV1ANLZ2IeAMtFmWOISjIpbRYDI7WzLmjQsND8Smi6MVwpaSmzP19XGZ6MvawKWkpCaglv4mj3GA4Hg0hLCzIcXR2kROlqCvzyL8fFh6yvJ0dHYuykDdYeyXJgIm6mVdufpYsNBzuaOAUkJKSlJgYCWlTUrAQgqKjoztmxLgd+4tR2hFKbvpiXO37P4AU2/cPrPMyoCKz6leIetCWjl91zulnYg7Bv2Qu9efcjr4JaYT5KQGntnbjljPsPQt7TzqIOBBXmaOMbRHt8s2csWN+W7J8VmZGBp4cmiKHw9m0Y92JkztART+8fxW1hdOxkrqv4VkVnEJNXSPAOfD58jUtZDKFoqQoq3uX7sj8rKXWZMMYVbe2a9cO8uoL85PkcRb2QqxtfGPjYlKSYqWFAT6RGAgJFWZtW7XZcQjav6D2csptI3ED31OuTXOBdtlJGvGRhtX5iBiWBEZC08PlJfi/VaEqbB7Q2DrJTBZaMxMbDlMlR0xhaZu8BjAZBlOSz5bqWkBaT1Ge9rINsW1bt927/y/oyYmltYSjsUNCSctI27JjJZAKJPqt22ehaQSDpSa9ahVPEowfIE5+bqyOjpabu6tyE6+Hu0jO8W3kl5sRg6ybWiIWi13UA5jBUi0rhQOQpCwK0IqtYdDIt+Wt2xek2tBoF4jEY8bMTU4jIsItIWP2s6HDE1l6Fq+8WqcLBbScz1ujAawnSa0AGx5JHoUThvUtyXa/sLMzt4zlF5jSY8JaVQ3gn0q0DVCXQerhwza21m7v3j7PyEjv1DFw9PDh6DNs2KihQyHgcePWJQjWv3r7tEPgMEQYaaoAqJSc+EZLz1SIm/F83uSjWiTAhsvLTPBvKr02VLHG8PL2hiYe0BlXjj1IerXqGoZW1g7Xrp2SaxCilYUxde86+N6j2LwcPeV8LXI61MAhOzR0+bAQpTmQJ/rFeVz4pfi4RwocQvFpXlU+d6m2ATrNBB0AC0EwfDOZC4ClnRSDEArvDh3XzcwqgFjWsxdPQV21bd2qQ7u27dq0Jj/t27bV1NR8G/wWQDMQa9HR4VZWTthNka22cYQwNfWjjaUVap78wyxCDIv17Nu7oqwY7+PaBiFaFlA0JlbOGekRUqMCOPxCbdq4d0RkGAxemspFSB5s7W4de61YB6nu0Bvjk9lHBoub9zjGZNaExEIejH56fkZlqS2W54r3pFigemrzQE4ZS1OPZ2yZG/t2YPSbwRlRnQHZp4JJKRbvOpQ1YtjE5GTwvigjho/cs38/fHbv3/fX5s1gwOcV5EONUFJqkq1Dc3wauhRzDCr7MrPiTW08kX+Pcrdq8jtZig3nTnh4ekqVBYqnYWpq4uXhnpwaKU+WYO0IbmaDBl53H9wAM0/WzSgYidNUPD2buji6bd0NiQvyXDjJcyQzg+5x3CYdgcmx0ER/fJoxt9QasqJK0v2FfNRrodpYRO65mAU9jQ3MS+ELGQka/HJTSHbjltmXF6NkCHCgPwuCfRq4UEg/dSGjU2BXFpNVyeWqMJlXIEZ84+aNW7fJz9Ub1y3NzCorK+JiQyrKOcGh7x0dsaMlB8XBei8nJxlyelF67g9s8Qlk9/X1qyjJhXZIYAfXWCC0BkhrUQ1MHaNjX8nwq5EYNDL3zMkvSE2JIw+Y/OLC54ZAKKJ3n1ERMdC/GjVmA5QcAhg44Q79j8Eqcm2WRebPIAMOxw0jXlm9vWvBK6uq1JSye3BoCa02SneKederrBiQdEppocrVff7XDvjfOOjz9JYfbEERITh+wk5D3dTR0VtTSwe+8Orly0MHDuDPwdMnTsKoIRf0yaMr5uYNqDTU+ETq/gO5nZQUoWfujgaKjwWoMShUelmea21u8vXHKUCfnP59+oV+fI3VC+5aJgVfIu13qrtH+5y83JvXgmSxFlllA3eCLJg0fvbew+Hv39hhFsE1erUuzDok90EBP6pYdW91yNga8oA/4y7MZa+udzu0qt+BZb1yUxrjDmqfnoW7g9F8WgXDjyrLVA6snHLjwLxT/4wDJgRfz6NpHJRZVd1N8itUkQg3bbESExqLFmyEY5dIQ1BK8ioeNCEQ3r17wcTUUh+1U5db44n6iRKRMR/6DegH3A6NZuUJrPr+HVgfxgbanJwYaXWgJKUJwwatoHqaTFySdfn4tDp/8bCciaqoqM36bcnU30shQwIkiEuj3IZNwIVDBhs4fS16H/RqmeHeJNPcNhMhbwTNwSPdvVkWS60QV+dI2QY6BlluzbPM7DMJKDSG0nwWz6N5NnzFvXmWewv0cQvIatAwC1g7JcFw0+6sJQvWwwSGD5vMUlHZvH37hMmT4TNxypSpM6YLRcLmTVtevHzKz/9Tck/tmZaVZEHXNaYmymuTesHAM2Me2tnayMIgFGstIPmw0SPFQn5xYRIKussFAPUNHLx9Am7evUpynzzLkEp4eTVt17pj/zGRKfFwFA/qKlljDmQtMDqzGK000i2ogJdKbdv/CYAZ6Oe4zg55WdAeg2xWiG1TxIeouo684J8V0H7X2O5R677RYIUBCh/zzqgwW1VFVdRuYIyT36XPjlOA5gogapmxkVabdoZNnzwPtqO9g6uOth6fz/dyd3dxdnZ2ciI/UEsSlwAnSGg7efjfvnvF1ycQiQfEanK2JZGV8QHCIc1atKhvxlH8PCCjl7tHYS7gvVIMQrResPeZbCpdJT87Vs7jPDy7QMJr7eywassKSN+ieaC6qsXICXqQm9h64K72Q/+hM+AAENQYhs7gtRuyLXDYTrtGl9HJIQS1Sfc9gcN3qOkkYpdGirgxsH4eOGy7S5NzONudYud9LnDEjvZDN8K32g/dAp92w7Z7Bx7glLC7DcppFdDJyMwGTH8bK4eeXXvj/YFPbccfY0OjHt0HpaRnmFsBGCbziot7aWzhICuviPxaTnpcqzZtZK02ffny5YrWhICUnEsXz4P1YmbmgQtF5YAfFBMjywsX93bv3FdNTRPbHVIMWbzhoYeIyM+n2YnTR+IStAb0LiPPI/x8MLDLWXRjfUu+dcMi8wYhdGYFTqihauglausbm9hxrFyKrJyCGaqQGged6Qx0zYTWDUusnEOYqnmg6KseBdwCnXPAGmSZ2QXbuvLKio3gMRYNSnpPOmXl+gh1X6gaJAwAwCUalTtltrqurt3Y0bNAELIYrISEsITE+CI4FKy4GP4kP3ABTVo1b6mrq3vo6L5+AxbQofodeSEyKQrb4vq1LfY2FqPHjFFE9vr/PWyCrMzMhw/vm7u0kyUA0NhFRRVFGdA7FlMFm25fXiyWWkL8Kw02E3V+R2qnZv4NfAHsLldXz6Mnzhfmm7ZoUYIO1oEwJtrbGGlCtgHpwJD5irCstbLHvngpgss/YZtkcQr+E5kS6H2ooc2wcXqa6rZz5qxlQJUdvFJM8fNrAX2ds3IzKyorNTW1W7dovX7tnsuXT+gb2Vtbe6NeONDpSwKIoX9gsBfZUM+fnbTx6MDWtaq5DKTNhg9li3h0dOGi3/V0daUivVKMyNpLCspn0fz595+86T9wLdbgclYdzfTUsXm+3j4Txy9AfCjXK4WHfQh5Nn/Jb9v+dO7VNwlDrDXWiVQ+tZm5WilV/6r2T6SPE/xpnMEIRjY6trj6JnLpwHhc+afN/qPx+3adNjODfFBUTJeeHjdh6uDSspLPxRjcr6uju/nvg1u2ruKLaIOHbZAeD8JuBRma4fNKVq/uP2f6tNV/rqt/1lHiiWVlZb5+TdqN3SsN8sLfh/B6afaz00snTtqL0xSkilGiICfm0sUNRw5dp1PBXamZ74uwHGywcypKliyZFNiGMm92ImpzAYdK49LS+rtQjRmNoiIm+OOmmgqFDr8v2Ejgvk9AcZS6gJ0PuEqhWZW6JpynGhMbtviP6aNG//Xo4cHY2FCIXGlqaDdq1KZ5wAhI9SIhdU5p9qHDC7tNPSLxRT4bLuY82OR0YWn6h+tr3r579/VnGZMsOnr8+MjIEBEfNemVd+H8+4CA/ldvXCotK5QDgFUxP8XLK2D+zCXTF0beuWkHBh/SIF9ISQSdS3sj+fPPf1X7J7JGCkylUoOvEPuixpaCP9ZYbdoWPG/mYgtIHkM5M8gmNbdw2L3tZKvmraAgErnmaOvQfL0a7dxyPCkhOjj0XfPmfeUShhS6lIiPt8QCwfBRo+tvb9XtSWpqatbmRiUZH7DCkIK3wGzZ2iaqmnrv3pySFXaD7xoYOxoa265ZOwfbGZKpV98PBjqiGlgLalqrVuy8eU+0ep2dSMyl0VA4GCkG1JBcMcgua27V4p2MmpSVUkdNMKrkWv0+bwM4yeQZjwguQyoSrRTId21tPRqDUc4pWb5ylp9fh6CgP168vJNfkMvlVublZ9+6HbR371ReBSTBIua6cX1rA/cAPK+aq0r+CE7RS4u806Z1G6n1JuSwFftaWJJRHR0d/by93gafl6+zSLlnZdfE0Mj06JGtSGzgGUrNrCFNc/CY2rXvO2zQuMFj327d2QA7c/jHEgaD/5CferuQZYI+iPLk0Mh3wR+btjgcP5W8a+vh1m17o0M7SemHDqCkWVs7rV69/9K5x/u2n9y77cSl84+3bD5lYmp15NTe9m37WdtCcEOuj4UxkOD3j8aOGuXQwKHeJlOXB6HIFZ0OZ2Vlxb/CXfSkBa+AKCJxA8929++fFfC5UhkAgXoEJTBw4u17N58/u1VVVf0pI4HUY0hvUWmQpLd+3b6zl/KGjbLkloG9DdUG0GcfdaGpy9i/uBfOfoWSVng6NITOSjUM6CQoLNJbvGgzWkjYT1WZWlh5kkuLx0PQjp/YAapJR8c4MTEWpgn6jfyAXZmWmvAh5AbYlwV5caFhr+3cOyHLtbbvgzAuFLDLSono2as3krIyFIhS00OBXaSLmsfGvFcQi0H7B8n5xv7db9y9XlFeCvW48JFKRBILgs5pcP+Q4dPGjp68bN2bN89tALuHloECOFyOtCqkCY+vXhX8xU/SCKtJvARi/vFjzqv+Cpk1bZGrRxPMb5ICbfgLCWzCaDQ09FzdG7t5NNHXM4UfPbh/OSe3oE3bcaQekzkqLEX4lbkpqfEz5syFEwJ+ZESrelSkFG8bGJgeD2klgChIEVjIgKJR9e2aMdnqsVH3ZfiNSNaw1Q0HDZq979A2ngBXWMqaPhW6JmlvWre3lGPQub9qbKQ55HtSxTUTNeq0oHDCApwnCuVFt29Zdx9a2sw/cNmSf/AuF6Ozib+8cCM3dD5QRlbi/Sd3+/Wbn5AYClPfsXXr8aPHyM8fS/+A7yYlhcOT3wdfd2/UiqlrAQ+SKixhMQX8osrinKbNmgEZZel2pViLHOqIMWPj4yMK82OU+Y6jSxtdPaO16+ZhcIKU/dIvHNtBrXpGjpwzZtiEgROiXz6xAbiPAdT4zhFVVE2J9g4EmEWLlzeY9vuryeOmtmrdHaxnqWHEWmsmOHXucNs2vUAQ4tCH7O2BPC3qu7eXmzX2c3Jy/CRN67Sh6uNmmK2nh7uhnlphDJwUKmXE6NgoyMpmqbfp9/vT55fIe5Cg+fztpINKpbp7dbOyctu8eQleYim2BdnrCr5sZmm/Yd3hwf3nDBxXNHOuRX6+Fg3y/dBTUH4a2eWCNB/wD+En6Oc4YQ11xSBBKXyDJOEuIsy2/1CjNRt5yxdvn/rbcjUNHRBYOCuq5qTAPATxDmDV2j/nt2k9REffTiTkw10du3YZOGQw+YEiSZg2FFlzywshNOLffSG8CuEk0hYVBhrzaF/blq3I9FFZlzJsIvluAwe7Tu0DL1zeqlwqCq1z5/EPnz4IOrkTV77gFZJm1+H8K3wAOoUYM3b+qCGTh01KXPyHDbccZQxhsgJBsdcjN2JUl40nWUgslcSlRZojxptevJb997qdQ4fORF4p1mQyH0gauFTqyaAdXD7Fv/FgnIAhRQWQ25GEwcQi/qs390eNHC0fz63LLL7uXiA2fcjAQY9u7qeLpFTjo2njjD1tM1ddE5vw0OuoFQj6yRcEwYuCwhSt206MiUvct38dcu5rBf6qhAhuASMmAlp0ObL/mojwadmpvNdg0xtXbcRwmgIBG50OCQ9YkiIRhXsbQ58V8JrgTwY0jwVsBQwZGBmnVOvAfus2nTRHTy3x8uizb+9lhwaeZEyVNCs+vyT6hBDzeJxZs4br6Fk6uwbC4pqY2ME3Gvn4GRgakZ8hw4ZBJbGpmf3jh4fcm3aDwDaaijTTAl7DL0x4/ezW+InjSaO3HlgLRj902Ii4uPCURDhvB4SHPDcUfmdh5dOp46CTp44AnkGOQHriBd7E6FfY6uo/cOLkcTO3H3jfY5BKeYm6UMigicD3rVdfSwwKERYM3isqyNLpMZj56k3hzq0n/f3bYw8Eu7KySQb2LdyWk5t+4NCe9m0H0Zhs0rKS52mJieRkOKpdOGjIEInz+XV8UU/fGjxiRGV5aVHqO+SYyLjAKXJqMuDu/aAqgVjzThIGhPyLXr3nHjq2/8KFg3KKiWATQqIGcBedpTZ16tLzpx65OXcbNSXM1pWzdJljUT6bSYWsDVholCkCPCoWs/ExhfAnl0ETgM5KSjQaMcbEyiVt1aakof1nHTt8s2fvMdibkDkF8lfw6r83LSooK20b+BvynahUT+9uKkyV0vLSstIS8gM4ITCmi0uz4NBn9r795XXroBLxH274N/Lx9Zd5rARJUaXA92riQ8+mlgHNxVT2wEHrMCPI8S5geyIH8djROa6ODeYBdCPR9BINVntBkRQEIBWruPDQZ5t3/CUSFf252KxthzgI4WP3pL4YDDzgcj5XfeNm8z3Hom3MHX6fu8raBup2UIqzQi8IhgdA08zZw8VU1vARG6HnvJx8XHKaYI+fCprf3M9z847t9cQd3/QYsVi4dtXqszceN+u3Fh6ELZ9aGgf5msTz0wt93Jq7uneG1PSabIisN5TBBATJzgi9cmnLkgVr3NybkHqv9viAsBg5RAoMtyMGMhY/eXz9Q0RwdHQEdF+3Mmfr6tF1tKDmHkwtsUBILSsVFZQICgpEKWkV6mw9Z2e3Zk3aePk0V2GxUXI7OmJPAlTUWDUyOIUKlujUS5eOnL9yfvCQ1apqOii5DGcYxEU9OHNuUzk0jcSFZ2Zm1p07g7/zTsTWdGwxHm+C2iqQ/Knozv6JZ04e9vH1k+811I21YD6RERHgvU2avMnQBBK3Ze51hIoCCkejlJdkbd06ac60BR07QdcRkuKyv4X7kJHIHVUsPHFy1/4ju11dTMcPNxoyOBE6xeNeM6SVQTZsJf8Of0K0pDZYgn5I1uxhVYSpCoEQIfXYcbvNe1JpNM0RA8e07dAXLTnWJvKstSpfAu6a//vI2OSU8eP+YatDsbr0jrDkPFGGFZUaHXHjwvmd4eHhZuZ1qq3+Jv6R/2WhkO/r4+fdaZaqgRMgbVQCDub50uRDnCUScXJuHJ47fsJmdTU9mZIU81hxfkJQ0Ko/Fq1r2NAPn21HKnJ5aw3KH1EPamdp1IoKTl5eJhxXm52VwSkvBe+IwaBra+qZWVhZWtiC346aWGDsT/5jq2eNEhfhVOVrp06eO9G794z4hODC/AxVtoatjbe1XWOAOwh+eXLSu6KiTEMDKxtb/6Tkt7fuHu44ZicFTpGvLcTRkduoAqow5o4gP+TCxYsY/ZbnT9WNtRAEIxbPmj7tyYv3w0ZslBl2/HxVqURy3LNTpzasWLqhcZNAJEyU1j0weCgfOntm//1HtzXUiT49LEYNKjGzgroSJna8ECdUnTkCdKx1phMClxlisQCSQrEvRw0JNtt9iH/7YRJslAF9hvTpMwYBZVKRMilaFecWEuJ9+9bdvH977NiNahpGivY+GmNFScafG0ZNGj16y/Zt8hdD0dPq7fewRUVCwZ4duw4EXfbvuxqH9WuCyNh9RIoqJfh0yJMLkybvZKvrSx0BgutFoLwRbH3u7Lr+vQb37juGVFCk2JM1btJVIZ0a/FeMCCNfAxUjkD4q+gE+JwDfg+uGlAC3YJOVV5Rs37kqMjq2kU/7s+d3QN9I0iUDa9OxgduQYetYqhoY90WPS09/f3D/0l5j12iaeyP4vjY4CF9FB+MJbuwdf+bksUZ+fnKzbtCM6wBjkLMEAbP4j2Ux0aFZ6SFKLrWtQzMv7xZzF0yJj/uIoEClL5i0oZ7J1MlLg07c8/UK/Gvze9cmCZ17Gr19bUMjBOgkCrQsCEcixJJILg4zIH8YbAFURkcRscCQ4VOvXrHq1FOjdbfgB89yJ46eG3Tsbv9+41FvR4RA4PQWRRfwKYRTYmM/HD5xYNCA+eoaeoq+gRW0mHjx4pSeltaiP5YpsSWUeWQ93IMAODpjxNgxpblJBLcQwjq19ytQD5IaYMxW3n10jSyePj6Ijvf5LLmmOj0IWfCiiqyMcHV1/V49Z23avm7v3j/JPnakr4P/kEJhtFYoT5TMTMVKHr+BtB8QVoQkKEK50FIiISjh/9pPk/wEvxKxEI269I+pIWGhAwf+ce/hGRFqAI7YlYQ6AC8ICT6Pg0KSsd27fbBZ+0EaEr6SEgfGLSKIwpS3liZ6fn4+ZHtR+SuhlAyofgSoLFRlJBYPHzY0Jj594OD1uBxd3kvwCAget+zypfWlJdk7t5zW0gbTgjyCQNHgJAYaojIQJSc77d79y+GR0BH6vboWw9XJ0MKU5Wiv6t6QMDXh6mgLVKGUmBBX8tl5edpJKfSoWHFaJj8uvvxjVDaDrurl4dmiWdu27fqosKBhHek4IOGoQLKSVju2QyAlfM7v493dWzRrORYjmjIEExa+WEYSZcWp27ZN3bR+3ajx47GOVczD9cA6yj0CbO/FCxa+DEtxaTsN+jnJqkmF/CQBr+LekRnduk62svRBnU+q7SUq5DoXXru2ETJ1eLxKYFd3t0YBzfo8eHjKwc565oyVbLYaqRjkBf2UG63Cu9Ba4i1VUJD157r5EBnu0GFyQuLbw4dXBTRprK2jU6UXKRFR0SIxffLU/cjBpBHBr8/FpEQ06bNSBs4meTN0kn54bMbaZQt69emjcDBImijc37WfAiKuIC/Py8enWbOu/k1GYBtdgfbDTC68dW1Tdnbsts1BcIjr15Ebe0NUgbAyKT7q/fuXiSlx+QV5+YX55ZxyLp8P/gPqlEOnq6ur6Wjpamlp6unpebr5+fm1NDKxgC2BtZwyZPl0T1Vcm/rq1e1Fy2b7N+7QsdNM9AwQorJEA8mKSB0SF84ssTTXO3fhfP2CnHWbQ627SXUBUrKktASKuJp0m6Vp6imz3zuyj6ic3OiHZ9aOHbsBCl4lqc8QGOGXHzk8OzERKpexsYVfBA2AJk9YFxn1LCc7bsTQ8c2adwK8AZ8SVEfS12mSyIcW8wWVVy4fO3/lbJMm3b18esI4X784duXy/qATJ/v26wuZ0+Qj+/fuc/XWzRUrblAZzKyU4IvXdgaO3Az2oRSopmoMEOiMebaPUpZ85z6E0ZWy9b6GtRCFxKL9e/dNmT591KiFDZw7KLdv0Iknt65vzsmOX750o61NQ+lYvAItCxQEaAifrYwtEkkmlcT0QCc4oYPxSAZCoRbU9BMvPGm649VH/KnsMsN9IK4e3L+49u8VHToMa+TXB/VSleg86SoIvwlNLi76zu3bh188f2puUSuBuk775jvcLIEQCPHKZcu37t43cPZJEZWFmmShPPAviFOdeJYWcj435nX/YeslDjNBhL+/FHRmCya15CsI+4AikcZtuvdaGh1+60TQ3+1btVu0+B8VdCIe6rSKcR0y0KnsEtSePYrnwjagAzqP7EXU14xKKSjMmff72NyComHDFhmaupFmUci78+fObZ8yfryjkzOGsxAIfPp00Mfo+MWLLghF/K3bxrXvv0DdxE0IIkHKcRLoVTBabmHc8Y3jb1y91r5TByXRgq9hLUxJZNt07dzpY1T89Gn7CSo60QyTq+ZuwzsbG0JIkKP8tCOHZ+ZkJm3bfKRBA1S2QBrH5D1K7Xj8FUw4fCQGtukkXi9eYNJ8rHqa5DfksEj7jxy//O1KMi3ODhBFhAdPmTm8d59J3t69YS2hhBE/grSFa15VLwJXT/DXX0OmTpywdNlSbHUqJeq+AxPJfSQhLq+oaNWypYF1I+umYyBtAbIMZakXBkX08PRCfXXtLt1m0+iqwCBnTy0Kef/87Okznl5eJFXh7Elf/0YmZjZTpu4DEpaVpj14cKQwP33EkHEtW3dlMlQApEDlJMhx+sSQdZ01uf0kVjeVKCsrvXb1xOXr51xcmzdrNoTJUiMPSwGe4BSm/71pHGpkj1E/UiLD/5s1AZYfG3TiD4sGPo6tJss200HhCiHU9vrc0iZejtt3QexEaucCKTP4yvUmN+ihI0d1NNkvnh9HJU9YJNR+A4GcYUREaI1dWpwhFJYPGrTc2c1v9u8TX799KJkv3sUKt7vk4VX+LrZmSY4h09OrBCepsST/lBCt2hIkbSHFa4m+AJf4xvWgBUuntWs/wMu7N3amqw4UlAt0ioW8M6f/MDUymDl3Dmbzr6Sz4nF+2x2w3dhq7AuXrsaHPRQWxgG4ISfjRQg9JPuuLBcKzp9fAymXQB/owg2Tg+PhdaG6RldHT09XS0cb9q8Q0maxjlLXsuzRe0nnrtNPnT89cGj7HdtXFBRCfxjAsaXvFqVng5YHqBoXF7Z6zax+g9u++RA6bOSGgNbjoQUweUw1YiCCoq1n2bnjIMQNsHA47Qd+rKdn2LRZv1Mnl9t7tXZsNUlOuhIoRCGFkRd5S4vF27pzJ244oCwOp/SGljZpeM2zx4969O7Xr+9kR5fOeDY19xAMLj3l3f0Hx5OTYuDQNyiYcXbyaNK4Z1Fhxs3bx8YNn9R/4AT0vZ9s84Gw4JQVr14759W7N317T/Tw7kWCWEhVyq9Aw37nndsbg4MfXrt2o3HjxgiBJIX0T3sRxPlz5xcsW9Vu+D9UBhtpbBnmGsbFqHFPdpVkJvUZuDIh8t7Rk3+hQyE+wTPo/Kpmzdp36bEQbi3MiwkPf1RRWaqlaeDk3Ax6xYa8f2JqbODq4tmubU/7Bi5IheHK8WqwHgc2q3YRVjSk2EWwHTZ80PkMrx89f/kgNDxETDB9fNq5unWk4SOYSaulGpqqYjFxYuyTyKjn+bkZbLa6pZWzS8MWp8+s92kzVN+xPSkppe5uEtwUliTeD1p+5fIlN3doSFiH65tYC+BLIOo/G//+ffGSsaMX2zm1lyCtWGfgBEdKTPiNEyf/xqOvghKxzduh/QBnl4CTQWuN9PWnTJ7XyAcK2hFBlVIpdZig0reSNiRKBkWK7vXrB+s3LjU1b9ClyzS2uhG2DHExctUkZC8GERV+/fatgxcvXvFrrCBgr/TgfsCN4i6dO5fz1dw6zcWwu7wWH7CWby8t11FR6djt9wN7JiQnJ2CWw5Y45svZs3YbGjsFvzlz/sJubLahdgsQAh49cpm1fdO4qPuv3tyMjfvoaO/o6924TevODo5ebLYqOiOT7OMGXf8wFo1NDgzH06llZZywsOd37137GBGalZPt26iFj3dHKxtfhPHJRcKrnG1UMgleOFfIPX54ro1rc1v/IfLye5DXAYTgXto5fvTgfmvWb6grtvtNrEUaXuB+TJ0w4fjp0wsWnWKyoHUjoCko7wGFl0WVW/8ZXViY94mtsB4nrbJZs3ZoqBueOr0qIT5i0dzlXXsOg1xcST32D9hLn72CdAVJmcgTVOzfv+nk6cPNA7p07jr7s0YAisaE1lDELc/b8Neov9aunTR1KtbGdV0RRW/5Pr+HyUeGh7fr1KFxm0GGnv3hrG9p+caSdyPggF/54uJypkjUqu2wmzd2JSTEkL+zsWnQrfsUMwvPgtyEzVsmo6MCSDmLbX62puasWUfYalogwyorSxLiX2RmxBaX5OXlZTCZDCN9A20tbVVVNfg7OlNcJIYzhyp53JLiopy8fLDlTIytdHQMrW08zC0b4SPPcW9y9HTU2VPWRfpk8DQw/LIyP547t8nGqVHDdtMBS5GT80AG2oKvrtFicC9fvQI9LJAdW5frm1gL0R9DLnDAYY9uXXLzOYOGrIO0LZLlgIUe3999+84pOP9OQwNGhpQSBgCofCGvsLC4fds+bTr8BshG8LsLV68d9mzoNnLEZF/fNj+yhRhJK9RXATYBjfr29f3tuzekZ2Z36zaikW8/EU5AVZKecF9xYfzuPfMCGvuev3wFcMWfzcqVMxEyKyE5KalH9x4+HaepmbiRWCpWCDW3LWItlKIuTHkTFPn+Xq8eU9mqmuUVRaoqGobGzlQ6MKbo1uV17z88RRmnkLWHjTmg8IMnjzt2GBzQahze7tVhYoSKV1QUcStLIEVdIKhEX0FpSmBpMlgsdCAbm62roqpNFhlhGALvWxL+qoKnpYyShCHhC8BDNEp4yJWHzy616DJB07qZxNKs5TjhQaG2s/CG7I9XOZlvLly8oqGhhkWksjuBpPM3sVb1UoEdVVbKade2rbqmSdeuv4NvQQrr/XsmJSfHjh0xYte+feTNMFMIgh89dGjClCmOjh6jx26BlAoQUWXF6a9fn3v58l4jT89xY2Y7u/hAp0hscVdHbKtBPyW3upTbqviEXAUSQyaTN4hrV49fu3kxISkxMHCgX+OBgMQiLIjElBRf6EQ2bnnOvv2z/X08Dx05oqWlXYViKf7yT3IH8nkolJfPXwwaNqzz6C00NcMqikvfUpg4RGVhwuNza+1tGrZpO5apog0uE0r0pFF37RhDEfMSEuJIYQ8WDE8o0tPR8WnUqkefJdh5kh0YlEERpZejaq9JwDFqUUHyjWtbRVRakz6LGSxd4FlZfgcZaQBGLEt/G3xr57NnT6Dk5OuWsn6QK5Ay0Ef2RFDQu7cPHz7YCRl7KFEFHTEOnZ+xqYX6bKIP/APEORorWJIi6K6KGhnALzR1LNp3mD571v7UrJzRE/vNmz+qIDcNbXwkl3AXtG+WAqSMgw8wrQRZRCdGizOzUyZN7vvnxuUETXXu3EN+TYfSoP0IidErseuxWAcbV3T23BpXJ4cz5+FcGS004P+IKVg9RZIqTZo1/W3ixBeX17NwPEceDTBeoK7v0H7E31l5GXv2zKjg5KCwFY7MarC1uDzeqZOnTh4/AZ+gk0FnglB3SjjzGj+0JruSbFPjowT55dyCfCv4dVZG6PYdU3VM7ZsNWs9U1YfzUOT487jtCYXOL354YdOWTZv19KSnTSozsPrRWpJKYSoVwt4TJ00MaNG9bbspFDrz9PF5H8Pf+nh7+nj6VEVrEf1SMlJv3bnn5dVs4OA15BFwaN+TKZhiYUjwxfDw54lJ0ZBQ1KNrf2gyTqezqkKcyux26RP/FD2Dbu7gFnNKr18Nevv++Zvgdw1dfZo3H2hu6YnDcqQJpKz2xw68+P7drZkZ0deuX7e0MIOEEGW/rMwS/cB7MMAE55cL+vbpnZpX0bT3EuiWj/0khPDURA2rQocwWSgfygg5+/7Zlc4dRzi7dgKD8d2rUxcu7SVjjyRoh5FS2qgRSxxc2uG1qHXVFkbKhEm+fAy8DuQ3Nk+gdyb3zcuTb98/btFtgrZdAMAdyEZBhUM1M0+weCTnKBaVZFw/tmD4gD7r/wb47etFZP2wVvXsYOQfP0YMHNDP2sazTeBvORnhu3bPg36DnxvsJMoGsxgxdKGjOxznA02iS9+8PPUx8hUcBKyiynZv6Ofl3UVVVePFi9OhYS8ryzlN/Ju0aN6uWdMOBgZGQuQZV0WZq8zFqvWrErJkvoUkuIw4F0tTtHRR0aEfQ9+8CXnx6vULS0t7JycfeJeWjiWyCrGrjb75icHk7ms8D25F/tkzq8SC8vsP7puYQs2I/H56P5BRvvZVYFwAHDd7xrRXYbHN+62BM+dIySdbg0kAcl5JxtvbOypL8ho36erq2uHEsd/j4yX9zHGYkOLv36p33xXftS8DMnQgZ5VX/vrFyeCQx9Yuvq4tx9JUtRHoKcdEw3A24N2isswnp5ZOnzJx6vTpaFN9g+1Rz6yFpIJYlJ6R2aN7Nw0Nw+49Fr56c/rGtaOkYYG2tsSxJHx9W/Xs8wdMNy874sSpP/Nz8Ektn7Fg505DAlqPhdoHONcjLv51QnwYnEWkr6dna23d0MnT2tre0srB1MwKmsuBBQLcW53xizIfqmJQFeVlifHRKamxaenJCYkxMQkxfD5hY2VvZe3i5NxC38AOWyZywqSyFCD+OSEuLow7cmyFt7vrjl27LCwt5ZTZfu0+/9HfI+E8ZL1TKMuWLLp883HAwLViKjqBW57thQFFMjmmMi8m7NmJsoKsgKY9oLIjKTGsoCjPyMjMxampq2eXTwUjytnbdZ0/n18eGnzp+asbDq5NHJsOY6jpAM9ASjFqpiytdbvk+bAtwVAsznhwdsW6Vcsg4RBybpC3T26mr7rqmbVQ9j5WrPFx8W3atQGodPCQVffv73/27BZSNXiQQH0fnxY9e//OYKgLeGWb/hlZVlIkYbvq/2BIdfr0bYamLmTrElg4TmlmbOzLtLTI6JjQ4qI8iH2w2RpWVtbQ3EBDU0uDrUZngt1ICAUCDqe0pLQU0nbT0lPhqFnAJAyMzOxtXZwc/Z2cWsHJqLgVWxWY8Vm8U0kaksTmcYu2bp3QpJHn5WsXKVCLiVahfnxXJYfxXW8jcVo4OyciMdu37xowr1CbCtRzHX6hYJrAZ+UZ7++c2SDkcbt1Genm3Y0GDVUx2F2Vk4Ytj6++sHmJExQQT6O+ANBhQ8h9/uQw9HiztHdr2XshS9tcYYwUG6nYDgSVICi5d2TOtAmjZ8yaDSneyiPDsiZRz6yFOQdZrWKR4OXzl79Nn1bC4Q4dtLSoODMhIYQDzS7UtBq6tjI1c8ddCojglycvXtqHO8/UFGLwnKZNA7v2XIiZkawVQloN/oCsyrKSTDjEvqwsv6gwncMpgR49ApFAAhMD+stkqrBU2Wraujpm2jpGmlom6hr6sDMQnlKlOslYFn64UmtMmuPkK2BFM1KDL17e3sjL9fCRYxqaGt9iOXz1BvuuXyQrurlcbs8e3bLzK/y6z2NoGEli6oocXtiXItTvrjIj8k5SxLOKskJPjxaubu20Ybvjsivs1ShF9i/mWKVAMMSEepsA2QFwzsmKiIp8EvrxpYWNi417W0O7piIw/5XRihgcg/ya8uyPT87/3btbx3+2bUeCXF5zcWWpXv+sRb6ZDHkJhKK5M2acOHeuf5/fHBzbYsSvKvEPe7LHDs+OifnQ1N//xKlT6AQEvHFR0UpBAaQIwdkfU6cfQUcoSKngqHaNSY7D7TglapG0TMh6fvzDusASsimHm4yDqSTkPby/88nTm5PGj9vw10Ymq/qUE2WJ/p+4D2Ks+KA9mlAo2LB+3YEjJ1p0n6lm5iUfNayaGumZoRR3oJqwLDf5w5WMlPDSonwne3d7h0aWNr5sNV2MHddNe0mUHpUCsjUx/lViUlhicgx0YjOx9bQE+ERFE2QwOpoD7waFWous7MyNvB71+uKqFSt69e4NXyMrEuUeSK3UAip+vVKPqX0TBpuwSiBOHjs+c85cGxvnjh0na+tZY55AWZKw5fftmZSUFNOiWZM79x+iVLSqKz093aFBA11dg1lzgnArmFovIBmGxJ1qyD8SJcEX/k/dpaO0OaPSBTG1tDjx9Ok1hnra23fugEP9sNz8n7IDpS43bLWHDx9OnTbNxbe7kVtP0pVF9p3StMXfoAvKcwvSPqRHv+CU5PO4HD1tQ1MzOPLUUEfHVFvHHJxzJlOV3BsSjsNBGz6/glOWDUebgu1TWJCZlZ1cXlnOVoejRc2sXZprmXrQVDTgOzLrzaTtHXQ+CuIrUcSDHcKSFAgOWFvbwp79lp6+Nd7z3Vjry/c8e/J45KjRuXkFkyb9aWwGVXc4H4+gnD65MDz8jauL87Ahw1AzLcwLwAqcysrVa9ZYWNpNnLIPJ03VGWn4Sokglamw/QEjiI25e/LExuZN/C9dvaaqCp79/45nJYdcyDLEv05MSGjZpg30K/PruZhGYQhwYb3yFxK0qIEJmBMoFg/nB5RlfizOTcxJiUxKCKuAoypodMjbgcJkBp2J61bB6uHDmYBwOCDQX0ff2M7B09TKTc3AWsPElUZniqC4DDJ7ETiBivRkZBRLGSDOtROJK/LuHFtoZqRz6/4DdVUVssnUV4MWtV/zI1iLHHFxSfGCOfOOnznVIXBgYwjL0piwLmHvL50+sxXrF1ICVmkYWE46rUVA1w5d52JX89/p5IzHhU4frizPvXplY9jH4HGjRm/YtJGtAsdMohIF5TfWf/dO0mqD2QqEwsjwsCWLl8SnZDftOl1F30G5I94lBgRpXJAWYLUhgZuqQwkXIaosFnJLEAyGLHlSaaE9AZm5UOVFV9Wis7VByOKMJWSnoEx4ZGySxcsoaF9tqigkNXyzMOXV29v7OrZu+ceqFYaGhngpcVntN3Si/9Fai+QrDOki7X7v1u3fFy1KSk1v27qXf5PBwDPnzy37EPLqC3JjuurqGU6ctE1dy6gq4KiQYt/lBjG/9NXLoIePr3Tp2GHt2jU2trZQIYL9jfqUcN9l6N/toUcPH1q7boO1e2t7n35Cmiqu8SJ9WqXyV77buKQ/mIzFkC0ukftYmRv1/HhFXvymfza3at36+w3mR2itGqOHPqF/rl69YeNGE1OLUaPWsdn6p08t+fjxDZl7hh00yC9jTJ38t6kFdpp/wFUdu0CCECtRkNNicUzU7aBTW2BMu7Zv+xdP7vkBBKjbKwhRampqj5698ovLO/SfzzSCXF4475EO2ucn5S3gLKSPxHnRd66d+KtDu9bnLlxkAf70Pe2Of4G1xFCCSqMGv3u3YvmKR0+eNmrUwturXXZOSnJqeEF+LqTJ29q4QYaEmqYpqp5SFEKp255QeDcScCh3JCM15MnToLS0+C4dOsyZO9/N013JZiMK3/A/cANqRUdQiouKNm7YcPrcBSvnJk7+AyhsdMj3DxKFdSEiiGvA6UUFsaEvTos4Wb9NmTpi1EiIXIENBS2o6vKkut37b7AWxjCwKS1++eLV5n82Pnzy2MjIspFPO0fnVmw1A2zbf4rn1m1CX3U3adejHq7luR/eX33x8jYkMPXv1X/FquX6BoYIGcTNJb/q2f/LX4LMG05Z+bJlS0+cPGXl4O7dYQpT3QSFX8kwn8Rj+rEUQO9FBw5KDmQlKOU54e/v7+eXFQBTwTHhgAHWIwwoZ27/AmvVHk1ebu6Obdvv3rsTHhnl4uLj6dnGzq4pnaUhqeWWOLRk0PibLglgX50niCw/5AmWl+eGf7wTHfU2OSW2qb/fwP4DevbtY2Bg+E0v+1//MlnQAMAaJKNxufxdO7ZDrxQ1yDD36aRn6S9Gje6Bt1Bb9h9NCRTWggo8Tnr43YTwR9qqlOnTpvcbOAiAMTSi+ggHKzOjn4K1JGqKEN29dffPdeuevnyura0PSYaN/Xtr6dpACR1u5Y9s5W/hLpzRgpJ3MLKCqAwAL2Qwvn9/8+nzu5Cs3ikwcNKUKe0CAyHAj45O+p6GuDJr8/PfIwn5ojb6oKhQsePiRYu279wFoarOg+armqJzuHG+1I+78DlnREH03etn/oEC3DUrV48bN0aIivdhF7F+JPj0U7AWSXgoTUWcg1rZPL1+/errN28+RkRB8x1b24ampvYWlu66+pBNK8G7P6G3yq8a9tugK2VefkJuTkJyUmh0fASkVni6urZtGzh46CBA/7AWQ12H6zfEofwY/+t3At0gyrJ3167Lly7lcwTmNq7WTi3YpujkDTI9QtLnThJqQfJNVtdemaTAQDnpMuBwJz70EeXCiQqTX6TFvclIjnC0sRg6ZEj/wUNVIUzyL1nyPxFr1SZlZkbm5YsXP4R++PgxNCEpiU5XNTQ01dbSNTayMjCxhw65qqpaKmo6TAYbCrpwlTiqt0HPQUm6XJEIzoAuRamGpbl5OUlFxbn5BTlwLhaLxbC3tmncpGlAQECnLl3YbPZ/fUP/POOvjrXAfo4Mjzh65PDLV68SUjNsGngbWrnpmTRU0bMCFQIaDkdYyFzCz+od5M9EknyDj0HB+SDwKcuJKc6MyEoOy0qP9XBxat82cMjwoUZGRmRfNCwr/53w40/NWqTxhoQTRSwQiULevY+MjEhKSklMjE9OScnKyi4pLebxRUwGU0WFRWcwccd9FMLgC/iVkPAONa1MmrGhiYW5maW5uYWltYuLi3+zptbWVrh8BeXpoNwWXA7x8+zO//RIqlgLJZSTmUdA2eyszLt37j24dycJVi23UFVDz9DMQUvXTEPfQs3QAZxqlO9Bpq3VyKklVx/nEmBcRCioKCjPTy4rSCspSMvLSqCKeOYmhg2dndu07xDYMVANWszDsU+gwKpyCP8tlYU1qpT8vJ9tcdFZ6eCCYnWEiIyTlRE/wF/KOWV8Hh/3xUcxMdSJGh/uBJkvKtCGh83GzQRQzTZabNwEqOoxkrnXb+bYz0a7n2Q8JP2hAqqouOTUsWNhYR8+RoZ/CA0TCkQ6Bsbmlnaa2kYsthYcoqXKVqdUnedEiPiVlRwoFq6sKC4tyE5Lja/glAD/+Pv5NnR2adykcd8Bg1RYTIn8/cnk43+CtX6S7fFrGN9GATIvCV+ozSCVUlxcnJCQUJBfmJWdlZKUlJeXy+FwKrmV0CAM23tUJoulrsbW1NA0NjW1trIyNjE1Mjays7NXUQULBUJSpE77d+w9hbT4xVoKSfTrhvqhQLVu+cwfI+3wqsKSKpuw9vtI/B5b71WmFu7SR975c2JOv1irfvbNr6f8okANCvykyvTXOv2iwH+dAr9Y67++gr/G/5NS4Bdr/aQL82tY/3UK/GKt//oK/hr/T0qBX6z1ky7Mr2H91ynwi7X+6yv4a/w/KQV+sdZPujC/hvVfp8Av1vqvr+Cv8f+kFPjFWj/pwvwa1n+dAv8HGIPI1L0V1P0AAAAASUVORK5CYII=)
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)
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)
Answer:Figure1:
1. Valence electron: 4
2. Valency: 4
3. Atomic Number: 6
4. Mass number: 12
5. Electronic configuration: 2, 4
Figure2:
1. Valence electron: 2
2. Valency: 2
3. Atomic Number: 12
4. Mass number: 24
5. Electronic configuration: 2, 8, 2
Figure3:
1. Valence electron: 7
2. Valency: 1
3. Atomic Number: 17
4. Mass number: 35
5. Electronic configuration: 2, 8, 7
Figure4:
1. Valence electron: 2
2. Valency: 2
3. Atomic Number: 20
4. Mass number: 40
5. Electronic configuration: 2, 8, 8, 2
Figure5:
1. Valence electron: 1
2. Valency: 1
3. Atomic Number: 19
4. Mass number: 39
5. Electronic configuration: 2, 8, 8, 1
Figure6:
1. Valence electron: 3
2. Valency: 3
3. Atomic Number: 13
4. Mass number: 27
5. Electronic configuration: 2, 8, 3
Question 3.The correct numbers of protons and neutrons present in 2311Na+ are
![](data:image/png;base64,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)
Answer:c) 11, 12
(Since, the protons and neutrons remains same)
The particles represented above are
Answer:
1. a) and d) Electrons
2. d) Neutrons
3. d) Protons
Question 2.
From the structures given below, Tabulate the following:
1. Valence electron
2. Valency
3. Atomic Number
4. Mass number
5. Electronic configuration
Answer:
Figure1:
1. Valence electron: 4
2. Valency: 4
3. Atomic Number: 6
4. Mass number: 12
5. Electronic configuration: 2, 4
Figure2:
1. Valence electron: 2
2. Valency: 2
3. Atomic Number: 12
4. Mass number: 24
5. Electronic configuration: 2, 8, 2
Figure3:
1. Valence electron: 7
2. Valency: 1
3. Atomic Number: 17
4. Mass number: 35
5. Electronic configuration: 2, 8, 7
Figure4:
1. Valence electron: 2
2. Valency: 2
3. Atomic Number: 20
4. Mass number: 40
5. Electronic configuration: 2, 8, 8, 2
Figure5:
1. Valence electron: 1
2. Valency: 1
3. Atomic Number: 19
4. Mass number: 39
5. Electronic configuration: 2, 8, 8, 1
Figure6:
1. Valence electron: 3
2. Valency: 3
3. Atomic Number: 13
4. Mass number: 27
5. Electronic configuration: 2, 8, 3
Question 3.
The correct numbers of protons and neutrons present in 2311Na+ are
Answer:
c) 11, 12
(Since, the protons and neutrons remains same)
True Or False
Question 1.In an atom, electrons revolve around the nucleus in fixed orbits.
Answer:True
Yes, the electrons revolve around the nucleus in fixed orbits.
Question 2.Isotopes of an element have the different atomic numbers.
Answer:False
Isotopes of elements have different mass numbers.
Question 3.Electrons have negligible mass and charge.
Answer:False
Electrons have negligible mass but is has a charge of 1.602 x 10-19 Coulombs.
Question 4.Smaller the size of the orbit, lower is the energy of the orbit.
Answer:True
Since, as we go higher the energy starts increasing. Thus higher the orbit higher will be the energy and lower the orbit lower will be the energy.
Question 5.The maximum number of electron in L Shell is 10.
Answer:False
The no. of electrons in L shell is 8.
Since, No. of electrons = 2n2 = 2(2)2 = 2x4 = 8
In an atom, electrons revolve around the nucleus in fixed orbits.
Answer:
True
Yes, the electrons revolve around the nucleus in fixed orbits.
Question 2.
Isotopes of an element have the different atomic numbers.
Answer:
False
Isotopes of elements have different mass numbers.
Question 3.
Electrons have negligible mass and charge.
Answer:
False
Electrons have negligible mass but is has a charge of 1.602 x 10-19 Coulombs.
Question 4.
Smaller the size of the orbit, lower is the energy of the orbit.
Answer:
True
Since, as we go higher the energy starts increasing. Thus higher the orbit higher will be the energy and lower the orbit lower will be the energy.
Question 5.
The maximum number of electron in L Shell is 10.
Answer:
False
The no. of electrons in L shell is 8.
Since, No. of electrons = 2n2 = 2(2)2 = 2x4 = 8
Fill In The Blanks
Question 1.Calcium and Argon are examples of a pair of __________.
Answer:Isobars
Question 2.Total Number of electrons that can be accommodated in an orbit is given by __________.
Answer:2n2
Question 3.__________ isotope is used in the treatment of goitre.
Answer:iodine-131
Question 4.The number of neutrons present in 73LI is ___________.
Answer:4
Question 5.The valency of Argon is ___________.
Answer:0
Since, argon is a noble gas thus its valency is zero.
Calcium and Argon are examples of a pair of __________.
Answer:
Isobars
Question 2.
Total Number of electrons that can be accommodated in an orbit is given by __________.
Answer:
2n2
Question 3.
__________ isotope is used in the treatment of goitre.
Answer:
iodine-131
Question 4.
The number of neutrons present in 73LI is ___________.
Answer:
4
Question 5.
The valency of Argon is ___________.
Answer:
0
Since, argon is a noble gas thus its valency is zero.
Match The Following
Question 1.Match the following:
![](data:image/png;base64,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)
Answer:![](data:image/png;base64,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)
Question 2.Match the following:
![](data:image/png;base64,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)
Answer:![](data:image/png;base64,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)
Match the following:
Answer:
Question 2.
Match the following:
Answer:
Complete The Following Table
Question 1.Complete the following table
![](data:image/png;base64,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)
Answer:![](data:image/png;base64,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)
*Deuterium is an isotope of Hydrogen
Complete the following table
Answer:
*Deuterium is an isotope of Hydrogen
Arrange The Following
Question 1.Arrange the following in the increasing order of atomic number
Calcium, Silicon, Boron, Magnesium, Oxygen, Helium, Neon, Sulphur, Fluorine and Sodium
Answer:Rearranging in the increasing order of atomic number:
1. Helium
2. Boron
3. Oxygen
4. Fluorine
5. Neon
6. Sodium
7. Magnesium
8. Silicon
9. Sulphur
10. Calcium
Arrange the following in the increasing order of atomic number
Calcium, Silicon, Boron, Magnesium, Oxygen, Helium, Neon, Sulphur, Fluorine and Sodium
Answer:
Rearranging in the increasing order of atomic number:
1. Helium
2. Boron
3. Oxygen
4. Fluorine
5. Neon
6. Sodium
7. Magnesium
8. Silicon
9. Sulphur
10. Calcium
Cross Word Puzzle
Question 1.Cross word puzzle
Clues:
Down:
1. Helium Nuclei (Particle)
2. Positive Charge mass at the core of the atom
3. An atom whose valency is zero
4. One or two electrons in the outermost shell of atoms of elements are called as ______________ electrons.
5. 146C is used for carbon dating
6. Discovery of neutron
Across:
1. Electrons present in the outermost shell
2. This pair of atoms 4020Ca, 4018Al are ____
3. An atom that does not have neutron
4. Scattering of α particles in the gold foil experiment
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Answer:Down
1. Alpha
2. Hydrogen
3. Argon
4. Valence
5. Carbon
6. Chadwick
Across:
1. Valence
2. Lone Pair
3. Hydrogen
4. Rutherford
Question 2.Copy the following and write the names of the laws and their simple definitions in the space provided.
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Answer:● Box-1: Law Of Multiple Proportions:
This law states that when two elements combine with each other to form more than one compound, the weights of one element that combine with a fixed weight of the other are in a ratio of small whole numbers.
● Box-2: Law of Conservation of Mass:
This law states that the mass in an isolated system is neither created nor destroyed by chemical reactions or physical transformations.
According to the law of conservation of mass, the total mass of the reaction in a chemical reaction must equal the mass of the reactants.
● Box-3: Law of constant Proportions:
The law of constant composition says that, in any particular chemical compound, all samples of that compound will be made up of the same elements in the same proportion or ratio.
● Box-4: Law of Reciprocal proportions:
This law states that if two different elements combine separately with the same weight of a third element, the ratio of the masses in which they do so are either the same or a simple multiple of the mass ratio in which they combine.
● Box-5: Gay Lussac’s Law of Gaseous volumes:
This law states that the ratio between the volumes of the reactant gases and the gaseous products can be expressed in simple whole numbers. 2 molecules of hydrogen + 1 molecule of oxygen = 2 molecules of water.
Cross word puzzle
Clues:
Down:
1. Helium Nuclei (Particle)
2. Positive Charge mass at the core of the atom
3. An atom whose valency is zero
4. One or two electrons in the outermost shell of atoms of elements are called as ______________ electrons.
5. 146C is used for carbon dating
6. Discovery of neutron
Across:
1. Electrons present in the outermost shell
2. This pair of atoms 4020Ca, 4018Al are ____
3. An atom that does not have neutron
4. Scattering of α particles in the gold foil experiment
Answer:
Down
1. Alpha
2. Hydrogen
3. Argon
4. Valence
5. Carbon
6. Chadwick
Across:
1. Valence
2. Lone Pair
3. Hydrogen
4. Rutherford
Question 2.
Copy the following and write the names of the laws and their simple definitions in the space provided.
Answer:
● Box-1: Law Of Multiple Proportions:
This law states that when two elements combine with each other to form more than one compound, the weights of one element that combine with a fixed weight of the other are in a ratio of small whole numbers.
● Box-2: Law of Conservation of Mass:
This law states that the mass in an isolated system is neither created nor destroyed by chemical reactions or physical transformations.
According to the law of conservation of mass, the total mass of the reaction in a chemical reaction must equal the mass of the reactants.
● Box-3: Law of constant Proportions:
The law of constant composition says that, in any particular chemical compound, all samples of that compound will be made up of the same elements in the same proportion or ratio.
● Box-4: Law of Reciprocal proportions:
This law states that if two different elements combine separately with the same weight of a third element, the ratio of the masses in which they do so are either the same or a simple multiple of the mass ratio in which they combine.
● Box-5: Gay Lussac’s Law of Gaseous volumes:
This law states that the ratio between the volumes of the reactant gases and the gaseous products can be expressed in simple whole numbers. 2 molecules of hydrogen + 1 molecule of oxygen = 2 molecules of water.
Very Short Answer Type
Question 1.Name an element which has the same number of electrons in its first and second shell.
Answer:Berilium (atomic number: 4)
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)
Question 2.Write the electronic configuration of K+ and Cl–
Answer:Electronic configuration of K+:
K-shell: 2
L-shell: 8
M-shell: 8
(Since one electron is lost thus the electronic configuration will be like this)
Electronic configuration of Cl-:
K-shell: 2
L-shell: 8
M-shell: 8
(Since one electron is added thus the electronic configuration will be like this)
Question 3.Compare the charge and mass of protons and electrons.
Answer:Charge:
The electronic charge of the proton and the electron both are same. Only there is a change on sign.
Since proton has a positive charge thus its charge is +1.6 × 10-19 C
Whereas electron has negative charge so the charge of electron is -1.6 × 10-19 C.
Mass:
The proton is much heavier in weight whereas electrons have negligible weight.
The weight of proton is 1.67 × 10-24 g whereas the mass of the electron is 9.31 × 10-28 g.
Question 4.For an atom ‘X’, K, L and M shells are completely filled. How many electrons will be present in it?
Answer:We know that maximum no of electrons in:
K-shell = 2
L-shell = 8
M-shell = 18
Therefore; total no. of electrons = 2+8+18 = 28.
Question 5.Ca2+ has completely filled outer shell. Justify your answer.
Answer:Ca2+ means that calcium has lost 2 electrons.
Now; atomic number of Ca = 20
Since, it has lost 2 electrons, thus the no of electrons left are = 18
Thus, atomic configuration of Ca2+ = 2, 8, 8
This shows that the Ca2+ has a completely filled outer shell.
Name an element which has the same number of electrons in its first and second shell.
Answer:
Berilium (atomic number: 4)
Question 2.
Write the electronic configuration of K+ and Cl–
Answer:
Electronic configuration of K+:
K-shell: 2
L-shell: 8
M-shell: 8
(Since one electron is lost thus the electronic configuration will be like this)
Electronic configuration of Cl-:
K-shell: 2
L-shell: 8
M-shell: 8
(Since one electron is added thus the electronic configuration will be like this)
Question 3.
Compare the charge and mass of protons and electrons.
Answer:
Charge:
The electronic charge of the proton and the electron both are same. Only there is a change on sign.
Since proton has a positive charge thus its charge is +1.6 × 10-19 C
Whereas electron has negative charge so the charge of electron is -1.6 × 10-19 C.
Mass:
The proton is much heavier in weight whereas electrons have negligible weight.
The weight of proton is 1.67 × 10-24 g whereas the mass of the electron is 9.31 × 10-28 g.
Question 4.
For an atom ‘X’, K, L and M shells are completely filled. How many electrons will be present in it?
Answer:
We know that maximum no of electrons in:
K-shell = 2
L-shell = 8
M-shell = 18
Therefore; total no. of electrons = 2+8+18 = 28.
Question 5.
Ca2+ has completely filled outer shell. Justify your answer.
Answer:
Ca2+ means that calcium has lost 2 electrons.
Now; atomic number of Ca = 20
Since, it has lost 2 electrons, thus the no of electrons left are = 18
Thus, atomic configuration of Ca2+ = 2, 8, 8
This shows that the Ca2+ has a completely filled outer shell.
Short Answer Type
Question 1.State the law of multiple proportions.
Answer:Law of Multiple Proportions:
This law states that when two elements combine with each other to form more than one compound, the weights of one element that combine with a fixed weight of the other are in a ratio of small whole numbers.
Question 2.List the uses of isotopes?
Answer:Uranium235: This isotope of uranium is used as fuel in nuclear reactor.
Cobalt60: This isotope of cobalt is used in treatment of cancer.
Iodine131: This isotope of iodine is used in treatment of goitre.
Carbon14: This isotope of carbon is used in Carbon dating (that is to find the age of plants and animals).
Question 3.What is isotone? Give an example
Answer:Isotone is defined as two or more atoms having the same number of neutrons.
Example: chlorine-37 and potassium-39 are isotones, because the nucleus of this species of chlorine consists of 17 protons and 20 neutrons, whereas the nucleus of this species of potassium contains 19 protons and 20 neutrons.
Question 4.Draw the structure of oxygen and sulphur atoms.
Answer:Structure of oxygen atom:
![](data:image/jpeg;base64,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)
Structure of sulphur atom:
![](data:image/jpeg;base64,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)
Question 5.Calculate the number of neutrons, protons and electrons (i) atomic number 3 and mass number 7 (ii) atomic number 92 and mass number238.
Answer:i) Given,
Atomic Number = 3
Mass Number = 7
Therefore,
No. of electrons = atomic number = no. of protons = 3
And,
Mass Number = no. of protons+ no. of neutrons = 7
Thus, no. of neutrons = 4
ii) Given,
Atomic Number = 92
Mass Number = 238
Therefore,
No. of electrons = atomic number = no. of protons = 92
And,
Mass Number = no. of protons+ no. of neutrons = 238
Thus, no. of neutrons = 238-92 = 146
State the law of multiple proportions.
Answer:
Law of Multiple Proportions:
This law states that when two elements combine with each other to form more than one compound, the weights of one element that combine with a fixed weight of the other are in a ratio of small whole numbers.
Question 2.
List the uses of isotopes?
Answer:
Uranium235: This isotope of uranium is used as fuel in nuclear reactor.
Cobalt60: This isotope of cobalt is used in treatment of cancer.
Iodine131: This isotope of iodine is used in treatment of goitre.
Carbon14: This isotope of carbon is used in Carbon dating (that is to find the age of plants and animals).
Question 3.
What is isotone? Give an example
Answer:
Isotone is defined as two or more atoms having the same number of neutrons.
Example: chlorine-37 and potassium-39 are isotones, because the nucleus of this species of chlorine consists of 17 protons and 20 neutrons, whereas the nucleus of this species of potassium contains 19 protons and 20 neutrons.
Question 4.
Draw the structure of oxygen and sulphur atoms.
Answer:
Structure of oxygen atom:
Structure of sulphur atom:
Question 5.
Calculate the number of neutrons, protons and electrons (i) atomic number 3 and mass number 7 (ii) atomic number 92 and mass number238.
Answer:
i) Given,
Atomic Number = 3
Mass Number = 7
Therefore,
No. of electrons = atomic number = no. of protons = 3
And,
Mass Number = no. of protons+ no. of neutrons = 7
Thus, no. of neutrons = 4
ii) Given,
Atomic Number = 92
Mass Number = 238
Therefore,
No. of electrons = atomic number = no. of protons = 92
And,
Mass Number = no. of protons+ no. of neutrons = 238
Thus, no. of neutrons = 238-92 = 146