Class 9th Science Tamilnadu Board Solution
Multiple Choice Questions- Choose the correct one
- Rulers, measuring tapes and metre scales are used to measure
- 1 metric ton is equal to
- Distance between Chennai and Kanyakumari can be found in
- Which among the following is not a device to measure mass?
Long Answer Type- Explain a method to find the thickness of a hollow tea cup.
- How will you find the thickness of a one rupee coin?
- Find out any ‘ten words’ related to measurement from the
ActivityFill In The Blanks- Metre is the unit of ________
- 1 kg of rice is weighed by ______
- The thickness of a cricket ball is measured by _______
- The radius of a thin wire is measured by ________
- A physical balance measures small differences in mass up to ______…
True Or False- The SI unit of electric current is kilogram
- Kilometre is one of the SI units of measurement
- In everyday life, we use the term weight instead of mass.
- A physical balance is more sensitive than a beam balance as it can accurately measure even…
- One Celsius degree is an interval of 1K and zero degree Celsius is 273.15 K.…
Match The Following- Column IColumn IILengthKelvinMassmetreTimekilogramTemperaturesecond…
- Column IColumn IIScrew gaugeVegetablesVernier caliperCoinsBeam balanceGold…
- Column IColumn IITemperatureBeam balanceMassRulerLengthDigital clockTimeThermometer…
Assertion And Reason Type- Assertion (A): The SI system of units is the improved system of units for…
- Assertion (A): The skill of estimation is important for all of us in our daily life.Reason…
- Assertion(A): The scientifically correct expression is “ The mass of the bag is 10…
- Assertion (A): 0 °C = 273.16 K. For our convenience we take it as 273 K after rounding off…
- Assertion (A): The distance between two celestial bodies is measured in the unit of light…
Comprehensive Type- Read the passage and answer the questions given below.Mass is the amount of matter…
- Read the passage and answer the questions given below.Mass is the amount of matter…
Very Short Answer Type- Define measurement.
- Define standard unit.
- What is the full form of SI system?
- Define least count of any device.
- What do you know about pitch of screw gauge?
- Can you find the diameter of a thin wire of length 2 m using the ruler from your…
Short Answer Type- Write the rules that are followed in writing the symbols of units in SI system.…
- Write the need of a standard unit
- Differentiate mass and weight
- What is the measuring unit of the thickness of a plastic carry bag?…
- How will you measure the least count of vernier caliper?
Numerical Problem- Inian and Ezhilan argue about the light year. Inian tells that it is 9.46 × 1015 m and…
- The main scale reading while measuring the thickness of a rubber ball using Vernier…
- Find the thickness of a five rupee coin with the screw gauge, if the pitch scale reading…
- Find the mass of an object weighing 98 N.
- Choose the correct one
- Rulers, measuring tapes and metre scales are used to measure
- 1 metric ton is equal to
- Distance between Chennai and Kanyakumari can be found in
- Which among the following is not a device to measure mass?
- Explain a method to find the thickness of a hollow tea cup.
- How will you find the thickness of a one rupee coin?
- Find out any ‘ten words’ related to measurement from the
- Metre is the unit of ________
- 1 kg of rice is weighed by ______
- The thickness of a cricket ball is measured by _______
- The radius of a thin wire is measured by ________
- A physical balance measures small differences in mass up to ______…
- The SI unit of electric current is kilogram
- Kilometre is one of the SI units of measurement
- In everyday life, we use the term weight instead of mass.
- A physical balance is more sensitive than a beam balance as it can accurately measure even…
- One Celsius degree is an interval of 1K and zero degree Celsius is 273.15 K.…
- Column IColumn IILengthKelvinMassmetreTimekilogramTemperaturesecond…
- Column IColumn IIScrew gaugeVegetablesVernier caliperCoinsBeam balanceGold…
- Column IColumn IITemperatureBeam balanceMassRulerLengthDigital clockTimeThermometer…
- Assertion (A): The SI system of units is the improved system of units for…
- Assertion (A): The skill of estimation is important for all of us in our daily life.Reason…
- Assertion(A): The scientifically correct expression is “ The mass of the bag is 10…
- Assertion (A): 0 °C = 273.16 K. For our convenience we take it as 273 K after rounding off…
- Assertion (A): The distance between two celestial bodies is measured in the unit of light…
- Read the passage and answer the questions given below.Mass is the amount of matter…
- Read the passage and answer the questions given below.Mass is the amount of matter…
- Define measurement.
- Define standard unit.
- What is the full form of SI system?
- Define least count of any device.
- What do you know about pitch of screw gauge?
- Can you find the diameter of a thin wire of length 2 m using the ruler from your…
- Write the rules that are followed in writing the symbols of units in SI system.…
- Write the need of a standard unit
- Differentiate mass and weight
- What is the measuring unit of the thickness of a plastic carry bag?…
- How will you measure the least count of vernier caliper?
- Inian and Ezhilan argue about the light year. Inian tells that it is 9.46 × 1015 m and…
- The main scale reading while measuring the thickness of a rubber ball using Vernier…
- Find the thickness of a five rupee coin with the screw gauge, if the pitch scale reading…
- Find the mass of an object weighing 98 N.
Multiple Choice Questions
Question 1.Choose the correct one
A. mm< cm < m < km
B. mm > cm > m > km
C. km < m < cm < mm
D. mm > m> cm> km
Answer:We know that 1km = 103 m = 105 cm = 106 mm
So, mm < cm < m < km.
Question 2.Rulers, measuring tapes and metre scales are used to measure
A. Mass
B. Weight
C. Time
D. Length
Answer:Metre is a unit of length and rulers, metre scales and measuring tapes are used to measure length.
Question 3.1 metric ton is equal to
A. 100 quintals
B. 10 quintals
C. 1/10 quintals
D. 1/100 quintals
Answer:1 metric ton = 1000 kg and 1 quintal = 100 kg
So, 1 metric ton = 10 quintals.
Question 4.Distance between Chennai and Kanyakumari can be found in
A. Kilometres
B. Metres
C. Centimetres
D. Millimetres
Answer:Chennai and Kanyakumari are two cities and distance between them is large. So, it is measured in kilometres.
Question 5.Which among the following is not a device to measure mass?
A. Spring balance
B. Beam balance
C. Physical balance
D. Digital balance
Answer:Spring balance is used to measure weight not mass.
Choose the correct one
A. mm< cm < m < km
B. mm > cm > m > km
C. km < m < cm < mm
D. mm > m> cm> km
Answer:
We know that 1km = 103 m = 105 cm = 106 mm
So, mm < cm < m < km.
Question 2.
Rulers, measuring tapes and metre scales are used to measure
A. Mass
B. Weight
C. Time
D. Length
Answer:
Metre is a unit of length and rulers, metre scales and measuring tapes are used to measure length.
Question 3.
1 metric ton is equal to
A. 100 quintals
B. 10 quintals
C. 1/10 quintals
D. 1/100 quintals
Answer:
1 metric ton = 1000 kg and 1 quintal = 100 kg
So, 1 metric ton = 10 quintals.
Question 4.
Distance between Chennai and Kanyakumari can be found in
A. Kilometres
B. Metres
C. Centimetres
D. Millimetres
Answer:
Chennai and Kanyakumari are two cities and distance between them is large. So, it is measured in kilometres.
Question 5.
Which among the following is not a device to measure mass?
A. Spring balance
B. Beam balance
C. Physical balance
D. Digital balance
Answer:
Spring balance is used to measure weight not mass.
Long Answer Type
Question 1.Explain a method to find the thickness of a hollow tea cup.
Answer:We can find the thickness of a hollow tea cup by using screw gauge. To find the thickness of the cup, follow given steps:
i) Determine the least count, pitch and the zero error of the screw gauge.
ii) Hold the cup between anvil and spindle.
iii) Rotate the head until the cup is held firmly but not tightly, with the help of the ratchat .
iv) ) Note the reading of the pitch scale crossed by the head scale (PSR) and the head scale division that coincides with the pitch scale axis (HSC).
v) The thickness of the cup is given by PSR + CHSR (Corrected HSR). Repeat the experiment for different positions of the coin.
vi) Note the readings in a table.
vii) The average of the last column readings gives the thickness of the cup.
Question 2.How will you find the thickness of a one rupee coin?
Answer:We can find the thickness of a one rupee coin by using a screw gauge. It can be done in following steps:
i) Determine the pitch, the least count and the zero error of the screw gauge.
ii) Place the coin between the two studs.
iii) Rotate the head until the coin is held firmly but not tightly, with the help of the ratchat .
iv) Note the reading of the pitch scale crossed by the head scale (PSR) and the head scale division that coincides with the pitch scale axis (HSC).
v) The width of the coin is given by PSR + CHSR (Corrected HSR). Repeat the experiment for different positions of the coin.
vi) Tabulate the readings.
vii) The average of the last column readings gives the thickness of the coin.
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UD1rMcYlUelPWQlsVg0dqdzZimK981OJhmshZGXj3qzE7EfWpGy8+2Toarvb/NQrkHAqRpCDjFVclo//9k=)
Question 3.Find out any ‘ten words’ related to measurement from the grid.
![](data:image/png;base64,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)
Answer:i) ACCURATE
ii) VERNIER
iii) KELVIN
iv) NEWTON
v) LEAST COUNT
vi) PITCH
vii) ERROR
viii) BEAM
ix) SCREW
x) CONSTANT
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)
Explain a method to find the thickness of a hollow tea cup.
Answer:
We can find the thickness of a hollow tea cup by using screw gauge. To find the thickness of the cup, follow given steps:
i) Determine the least count, pitch and the zero error of the screw gauge.
ii) Hold the cup between anvil and spindle.
iii) Rotate the head until the cup is held firmly but not tightly, with the help of the ratchat .
iv) ) Note the reading of the pitch scale crossed by the head scale (PSR) and the head scale division that coincides with the pitch scale axis (HSC).
v) The thickness of the cup is given by PSR + CHSR (Corrected HSR). Repeat the experiment for different positions of the coin.
vi) Note the readings in a table.
vii) The average of the last column readings gives the thickness of the cup.
Question 2.
How will you find the thickness of a one rupee coin?
Answer:
We can find the thickness of a one rupee coin by using a screw gauge. It can be done in following steps:
i) Determine the pitch, the least count and the zero error of the screw gauge.
ii) Place the coin between the two studs.
iii) Rotate the head until the coin is held firmly but not tightly, with the help of the ratchat .
iv) Note the reading of the pitch scale crossed by the head scale (PSR) and the head scale division that coincides with the pitch scale axis (HSC).
v) The width of the coin is given by PSR + CHSR (Corrected HSR). Repeat the experiment for different positions of the coin.
vi) Tabulate the readings.
vii) The average of the last column readings gives the thickness of the coin.
Question 3.
Find out any ‘ten words’ related to measurement from the grid.
Answer:
i) ACCURATE
ii) VERNIER
iii) KELVIN
iv) NEWTON
v) LEAST COUNT
vi) PITCH
vii) ERROR
viii) BEAM
ix) SCREW
x) CONSTANT
Activity
Question 1.Complete the flow chart
![](data:image/jpeg;base64,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Answer:![](data:image/png;base64,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)
Unit of mass is kg and unit of volume is m3. So Unit of Density is kgm-3.
![](data:image/png;base64,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)
Unit of distance is m and unit of time is s. So unit of velocity is ms-1.
![](data:image/png;base64,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)
Change in velocity has unit ms-1 and time has unit s. So unit of acceleration is ms-2.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOEAAAAXCAMAAADKpthMAAAAAXNSR0IArs4c6QAAAJlQTFRFAAAAAAAAAAA6AABmADpmADqQAGa2OgAAOgA6OjoAOjpmOjqQOmaQOma2OpDbZgAAZgA6ZjoAZjo6ZjpmZmY6ZmaQZpC2ZpDbZrbbZrb/kDoAkDo6kGYAkLbbkNvbkNv/tmYAtmY6tmZmtrZmttvbttv/tv//25A625Bm27Zm27aQ29u22/+22////7Zm/9uQ/9u2//+2///bdbmrKAAAAAF0Uk5TAEDm2GYAAAAJcEhZcwAADsQAAA7EAZUrDhsAAAAZdEVYdFNvZnR3YXJlAE1pY3Jvc29mdCBPZmZpY2V/7TVxAAACtElEQVRYR+1Va3faMAy105Z0MJqxrRtJ14U+KbSQx///cdPDkp0AqdftY3wOKIklX129bMy4xgiMERgjEBOBtU3KGL2jOm1haf3DER/GjjfcR7i3t/nxA5tsAhvriCPiHfrvmsMMq0vM8EmGbYEMmy8fL4O/5dN8eyaT2skI+2GG72SYGdKqFtbOnjAaNn9JIav4IYHcg0x+DjrCJnZu6M+YdvPJ0kN9A0fMdypxrzhHik2G+7hUOQTsADMH54a4J2Z32GVnD+DBAQf2RRlW6dLUxRmgV+l0ub0s6UOWw+vSbNMTVS7RSaelWdvpLRU8HLprV/RwsWt/wc9JZgQvQFAiq8oEJIAdYGKobrB7vwXDOP7oYYcDOgTfiOEG0Vb4V7HeFXqyAkdEaiBWPJn6w8nb0ROVBDw0GZxUzXYiXdKKi9fFhA/XCIFVCNgBJg64S2449wQjZBhyECI8TMGOnHAukZP8QaSgh271PXQ0A4bmzk4fUU2kULQueiHDLmAIjAx5F93QGLqE+Bz2OdC75pB3XZC6DCllWL6nlydHT+32a8qNAQ1JbSeSjoCwBgxF+ZChADNDeXMMFaPP0HPwDH2quJyO5FDIDVcpVUZOfaih3qbccSKpEV8XSlGVj+cQTX0OtTQDjJgcclwRMyg0ab1g2sbm0E0GGFIzOBMqS6TLIE8a14iq3Af0wKgSjkQsDjUL+rDPgWLmZ9reXsEsRZru8lzbpWnvS3gF+fLedSGNjXMAf/V3SCbNtsVEpQ+lB1ZlGH0MeABMDqkb7J43w6f70ul0OOAODhqplw20DlxdYGuBLCy43M5vWSY/OqOvn0w0yf0fDBY7f8tsXt/Axme8Dlniqq9ZVk6qcgcwBIYbEIepc0PcEwwcYwmDQ7sHHHJs3YHZMW6NERgjMEZgjEBkBP4ADQ5n+rTi0b8AAAAASUVORK5CYII=)
Unit of mass is kg and unit of acceleration is ms-2. So Unit of Force in fundamental quantities is kgms-2.
![](data:image/png;base64,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)
Unit of force is kgms-2 and unit of area is m2. So unit of pressure is kgm-1s-2.
![](data:image/jpeg;base64,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)
Complete the flow chart
Answer:
Unit of mass is kg and unit of volume is m3. So Unit of Density is kgm-3.
Unit of distance is m and unit of time is s. So unit of velocity is ms-1.
Change in velocity has unit ms-1 and time has unit s. So unit of acceleration is ms-2.
Unit of mass is kg and unit of acceleration is ms-2. So Unit of Force in fundamental quantities is kgms-2.
Unit of force is kgms-2 and unit of area is m2. So unit of pressure is kgm-1s-2.
Fill In The Blanks
Question 1.Metre is the unit of ________
Answer:Metre is the unit of length.
Explanation: Metre is the SI unit of Length.
Question 2.1 kg of rice is weighed by ______
Answer:1 kg of rice is weighed by beam balance.
Explanation:
A beam balance compares the sample mass with a standard reference mass. Standard reference masses are 5g, 10g, 20g, 50g, 100g, 200g, 500g, 1kg, 2kg, 5kg. So it is used to measure 1 kg of rice.
Question 3.The thickness of a cricket ball is measured by _______
Answer:The thickness of a cricket ball is measured by vernier scale.
Explanation:
The diameters of spherical objects such as cricket ball and hollow objects such as a pen cap cannot be measured with a meter scale. For this purpose, we use vernier scale to measure inner and outer diameter.
Question 4.The radius of a thin wire is measured by ________
Answer:The radius of a thin wire is measured by screw gauge.
Explanation: Radius of a thin wire is very small to measure. It can’t be measured by metre scale or vernier scale. But screw gauge can measure upto 0.01 mm. So, it is used for measuring radius of a thin wire.
Question 5.A physical balance measures small differences in mass up to ______
Answer:A physical balance measures small differences in mass up to milligram.
Explanation: Physical balance is very sensitive and used in labs for measuring. It is similar to beam balance. It can measure correctly up to milligram.
Metre is the unit of ________
Answer:
Metre is the unit of length.
Explanation: Metre is the SI unit of Length.
Question 2.
1 kg of rice is weighed by ______
Answer:
1 kg of rice is weighed by beam balance.
Explanation:
A beam balance compares the sample mass with a standard reference mass. Standard reference masses are 5g, 10g, 20g, 50g, 100g, 200g, 500g, 1kg, 2kg, 5kg. So it is used to measure 1 kg of rice.
Question 3.
The thickness of a cricket ball is measured by _______
Answer:
The thickness of a cricket ball is measured by vernier scale.
Explanation:
The diameters of spherical objects such as cricket ball and hollow objects such as a pen cap cannot be measured with a meter scale. For this purpose, we use vernier scale to measure inner and outer diameter.
Question 4.
The radius of a thin wire is measured by ________
Answer:
The radius of a thin wire is measured by screw gauge.
Explanation: Radius of a thin wire is very small to measure. It can’t be measured by metre scale or vernier scale. But screw gauge can measure upto 0.01 mm. So, it is used for measuring radius of a thin wire.
Question 5.
A physical balance measures small differences in mass up to ______
Answer:
A physical balance measures small differences in mass up to milligram.
Explanation: Physical balance is very sensitive and used in labs for measuring. It is similar to beam balance. It can measure correctly up to milligram.
True Or False
Question 1.The SI unit of electric current is kilogram
Answer:False
Explanation: Kilogram is unit of mass and electric current is measured in ampere.
Question 2.Kilometre is one of the SI units of measurement
Answer:True
Explanation: Kilogram is SI unit of mass.
Question 3.In everyday life, we use the term weight instead of mass.
Answer:True
Explanation: In day-to-day life, we generally ask for the weight of a substance.
Question 4.A physical balance is more sensitive than a beam balance as it can accurately measure even a very small mass, even milligram
Answer:True
Explanation: Physical balance is very sensitive and used in labs for measuring. It is similar to beam balance. It can measure small differences in mass up to milligram.
Question 5.One Celsius degree is an interval of 1K and zero degree Celsius is 273.15 K.
Answer:True
Explanation: Zero degree Celsius is equal to 273.15 K and 1 degree Celsius is equal to interval of 1 K.
1 degree Celsius = 273.15 K + 1 K = 274.15 K
The SI unit of electric current is kilogram
Answer:
False
Explanation: Kilogram is unit of mass and electric current is measured in ampere.
Question 2.
Kilometre is one of the SI units of measurement
Answer:
True
Explanation: Kilogram is SI unit of mass.
Question 3.
In everyday life, we use the term weight instead of mass.
Answer:
True
Explanation: In day-to-day life, we generally ask for the weight of a substance.
Question 4.
A physical balance is more sensitive than a beam balance as it can accurately measure even a very small mass, even milligram
Answer:
True
Explanation: Physical balance is very sensitive and used in labs for measuring. It is similar to beam balance. It can measure small differences in mass up to milligram.
Question 5.
One Celsius degree is an interval of 1K and zero degree Celsius is 273.15 K.
Answer:
True
Explanation: Zero degree Celsius is equal to 273.15 K and 1 degree Celsius is equal to interval of 1 K.
1 degree Celsius = 273.15 K + 1 K = 274.15 K
Match The Following
Question 1.![](data:image/png;base64,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)
Answer:Hint: Based on SI unit of measurement.
SI unit of length is metre.
SI unit of mass is kilogram.
SI unit of time is second.
SI unit of temperature is Kelvin.
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)
Question 2.![](data:image/png;base64,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)
Answer:Hint: Based on things measured by devices.
Thickness of coins can be measured by using screw gauge.
Diameter of cricket ball can be measured by using vernier caliper.
Mass of vegetables can be measured by using beam balance.
Mass of Gold can be measured by using Digital balance.
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)
Question 3.![](data:image/png;base64,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)
Answer:Hint: Based on measuring devices and physical quantities.
Temperature can be measured by using Thermometer.
Mass can be measured by using Beam Balance.
Length can be measured by using Ruler.
Time can be measured by using Digital clock.
![](data:image/png;base64,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)
Answer:
Hint: Based on SI unit of measurement.
SI unit of length is metre.
SI unit of mass is kilogram.
SI unit of time is second.
SI unit of temperature is Kelvin.
Question 2.
Answer:
Hint: Based on things measured by devices.
Thickness of coins can be measured by using screw gauge.
Diameter of cricket ball can be measured by using vernier caliper.
Mass of vegetables can be measured by using beam balance.
Mass of Gold can be measured by using Digital balance.
Question 3.
Answer:
Hint: Based on measuring devices and physical quantities.
Temperature can be measured by using Thermometer.
Mass can be measured by using Beam Balance.
Length can be measured by using Ruler.
Time can be measured by using Digital clock.
Assertion And Reason Type
Question 1.Assertion (A): The SI system of units is the improved system of units for measurement.
Reason (R): The SI unit of mass is kilogram
A. Both A and R are true but R is not the correct reason
B. Both A and R are true and R is the correct reason
C. A is true but R is false
D. A is false but R is true
Answer:Here, R is not giving proper reason that how SI system of units is the improved system of units of measurement. SI unit system is improved system as it has fixed reference and accepted in all over the world.
Question 2.Assertion (A): The skill of estimation is important for all of us in our daily life.
Reason (R): The skill of estimation reduces our consumption of time
A. Both A and R are true but R is not the correct reason
B. Both A and R are true and R is the correct reason
C. A is true but R is false
D. A is false but R is true
Answer:Estimating a value makes calculation easy.
When we’re purchasing tickets for a group of people or splitting
the cost of dinner between 8 friends, we estimate for ease and to
save our time from more complex calculation.
Question 3.Assertion(A): The scientifically correct expression is “ The mass of the bag is 10 kg”
Reason (R): In everyday life, we use the term weight instead of mass
A. Both A and R are true but R is not the correct reason
B. Both A and R are true and R is the correct reason
C. A is true but R is false
D. A is false but R is true
Answer:Reason behind assertion is “Kilogram is SI unit of mass”. So, for correct scientific expression, mass of the bag is 10 kg.
Question 4.Assertion (A): 0 °C = 273.16 K. For our convenience we take it as 273 K after rounding off the decimal
Reason (R): To convert a temperature on the Celsius scale you have to add 273 to the given temperature
A. Both A and R are true but R is not the correct reason
B. Both A and R are true and R is the correct reason
C. A is true but R is false
D. A is false but R is true
Answer:We add 273 to temperature in Celsius to convert it into the Kelvin scale. Therefore, 0 ο c = 0+273 K = 273 K.
Question 5.Assertion (A): The distance between two celestial bodies is measured in the unit of light year
Reason (R): The distance travelled by the light in one year is one light year
A. Both A and R are true but R is not the correct reason
B. Both A and R are true and R is the correct reason
C. A is true but R is false
D. A is false but R is true
Answer:The distance between two celestial bodies is measured in the unit of light year because these bodies are very far from each other and light year is larger unit for measuring length.
Assertion (A): The SI system of units is the improved system of units for measurement.
Reason (R): The SI unit of mass is kilogram
A. Both A and R are true but R is not the correct reason
B. Both A and R are true and R is the correct reason
C. A is true but R is false
D. A is false but R is true
Answer:
Here, R is not giving proper reason that how SI system of units is the improved system of units of measurement. SI unit system is improved system as it has fixed reference and accepted in all over the world.
Question 2.
Assertion (A): The skill of estimation is important for all of us in our daily life.
Reason (R): The skill of estimation reduces our consumption of time
A. Both A and R are true but R is not the correct reason
B. Both A and R are true and R is the correct reason
C. A is true but R is false
D. A is false but R is true
Answer:
Estimating a value makes calculation easy.
When we’re purchasing tickets for a group of people or splitting
the cost of dinner between 8 friends, we estimate for ease and to
save our time from more complex calculation.
Question 3.
Assertion(A): The scientifically correct expression is “ The mass of the bag is 10 kg”
Reason (R): In everyday life, we use the term weight instead of mass
A. Both A and R are true but R is not the correct reason
B. Both A and R are true and R is the correct reason
C. A is true but R is false
D. A is false but R is true
Answer:
Reason behind assertion is “Kilogram is SI unit of mass”. So, for correct scientific expression, mass of the bag is 10 kg.
Question 4.
Assertion (A): 0 °C = 273.16 K. For our convenience we take it as 273 K after rounding off the decimal
Reason (R): To convert a temperature on the Celsius scale you have to add 273 to the given temperature
A. Both A and R are true but R is not the correct reason
B. Both A and R are true and R is the correct reason
C. A is true but R is false
D. A is false but R is true
Answer:
We add 273 to temperature in Celsius to convert it into the Kelvin scale. Therefore, 0 ο c = 0+273 K = 273 K.
Question 5.
Assertion (A): The distance between two celestial bodies is measured in the unit of light year
Reason (R): The distance travelled by the light in one year is one light year
A. Both A and R are true but R is not the correct reason
B. Both A and R are true and R is the correct reason
C. A is true but R is false
D. A is false but R is true
Answer:
The distance between two celestial bodies is measured in the unit of light year because these bodies are very far from each other and light year is larger unit for measuring length.
Comprehensive Type
Question 1.Read the passage and answer the questions given below.
Mass is the amount of matter contained in an object. Measurement of mass helps us to distinguish between a lighter and a heavier body. Beam balance, spring balance and electronic balance are used to measure mass of different objects. The SI unit of mass is the kilogram (kg). But different units are used to measure the mass of different objects. E.g. weight (mass) of a tablet is measured in milligrams (mg), weight of a student is measured in kilogram (kg) and weight of a truck with goods is measured in metric tons. 1 metric ton is equal to 10 quintals and 1 quintal is equal to 100 kg. 1 gram is equal to 1000 mg.
The value of 1 metric ton is equal to
A. 1000 kg
B. 10 quintals
C. 10,00,000 g
D. 100 kg
Answer:1 metric ton = 10 quintals and 1 quintal = 100 kg
Therefore, 1 metric ton = 10 × 100 = 1000 kg
Question 2.Read the passage and answer the questions given below.
Mass is the amount of matter contained in an object. Measurement of mass helps us to distinguish between a lighter and a heavier body. Beam balance, spring balance and electronic balance are used to measure mass of different objects. The SI unit of mass is the kilogram (kg). But different units are used to measure the mass of different objects. E.g. weight (mass) of a tablet is measured in milligrams (mg), weight of a student is measured in kilogram (kg) and weight of a truck with goods is measured in metric tons. 1 metric ton is equal to 10 quintals and 1 quintal is equal to 100 kg. 1 gram is equal to 1000 mg.
How will you measure the weight of a tablet?
A. kg
B. g
C. mg
D. None of these
Answer:Weight of a tablet is very less. So, it is measured in milligrams (mg).
Read the passage and answer the questions given below.
Mass is the amount of matter contained in an object. Measurement of mass helps us to distinguish between a lighter and a heavier body. Beam balance, spring balance and electronic balance are used to measure mass of different objects. The SI unit of mass is the kilogram (kg). But different units are used to measure the mass of different objects. E.g. weight (mass) of a tablet is measured in milligrams (mg), weight of a student is measured in kilogram (kg) and weight of a truck with goods is measured in metric tons. 1 metric ton is equal to 10 quintals and 1 quintal is equal to 100 kg. 1 gram is equal to 1000 mg.
The value of 1 metric ton is equal to
A. 1000 kg
B. 10 quintals
C. 10,00,000 g
D. 100 kg
Answer:
1 metric ton = 10 quintals and 1 quintal = 100 kg
Therefore, 1 metric ton = 10 × 100 = 1000 kg
Question 2.
Read the passage and answer the questions given below.
Mass is the amount of matter contained in an object. Measurement of mass helps us to distinguish between a lighter and a heavier body. Beam balance, spring balance and electronic balance are used to measure mass of different objects. The SI unit of mass is the kilogram (kg). But different units are used to measure the mass of different objects. E.g. weight (mass) of a tablet is measured in milligrams (mg), weight of a student is measured in kilogram (kg) and weight of a truck with goods is measured in metric tons. 1 metric ton is equal to 10 quintals and 1 quintal is equal to 100 kg. 1 gram is equal to 1000 mg.
How will you measure the weight of a tablet?
A. kg
B. g
C. mg
D. None of these
Answer:
Weight of a tablet is very less. So, it is measured in milligrams (mg).
Very Short Answer Type
Question 1.Define measurement.
Answer:Measurement is the assignment of a number to a characteristic of an object or event which can be compared with other objects or events. It is determination of the size or magnitude of something.
Question 2.Define standard unit.
Answer:A standard unit is a reference point by which objects of weight, length, or capacity can be described. Reference point will be fixed everywhere and will not change from person to person or place to place.
Question 3.What is the full form of SI system?
Answer:Full form of SI system is International System of Units.
Question 4.Define least count of any device.
Answer:The smallest value that can be measured by the measuring device is called its least count.
Question 5.What do you know about pitch of screw gauge?
Answer:Pitch of screw gauge is equal to the distance travelled by the tip of the screw for one complete rotation of the head.
Question 6.Can you find the diameter of a thin wire of length 2 m using the ruler from your instrument box?
Answer:Yes. But it will not be much accurate as least count of my ruler is 1 mm.
Define measurement.
Answer:
Measurement is the assignment of a number to a characteristic of an object or event which can be compared with other objects or events. It is determination of the size or magnitude of something.
Question 2.
Define standard unit.
Answer:
A standard unit is a reference point by which objects of weight, length, or capacity can be described. Reference point will be fixed everywhere and will not change from person to person or place to place.
Question 3.
What is the full form of SI system?
Answer:
Full form of SI system is International System of Units.
Question 4.
Define least count of any device.
Answer:
The smallest value that can be measured by the measuring device is called its least count.
Question 5.
What do you know about pitch of screw gauge?
Answer:
Pitch of screw gauge is equal to the distance travelled by the tip of the screw for one complete rotation of the head.
Question 6.
Can you find the diameter of a thin wire of length 2 m using the ruler from your instrument box?
Answer:
Yes. But it will not be much accurate as least count of my ruler is 1 mm.
Short Answer Type
Question 1.Write the rules that are followed in writing the symbols of units in SI system.
Answer:Rules that are followed in writing the symbols of units in SI system are:
i) The symbols of the units named after scientists should be written by the initial capital letter. E.g. N for newton, H for henry, A for ampere and W for watt.
ii) Small letters are used as symbols for units not derived from a proper noun. E.g. m for metre, kg for kilogram.
iii) No full stop or other punctuation marks should be used within or at the end of symbols. E.g. 50 m and not as 50 m.
iv) The symbols of the units are not expressed in plural form. E.g. 10 kg not as kgs.
v) Use of solidus is recommended for indicating a division of one unit symbol by another unit symbol. Not more than one solidus is used. E.g. ms-1 or m/s. J/K/mol should be JK-1 mol-1
vi) Accepted symbols alone should be used. E.g. ampere should not be written as amp and second should not be written as sec.
Question 2.Write the need of a standard unit
Answer:Standard unit is needed due to following reasons:
i) We needed to have fixed reference for measurement so that it doesn’t change from person to person.
ii) People in the different parts of the world were using different units which make the exchange of things difficult due to different units.
iii) We need units that will be accepted worldwide for ease of exchange and communication.
Question 3.Differentiate mass and weight
Answer:![](data:image/png;base64,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)
Question 4.What is the measuring unit of the thickness of a plastic carry bag?
Answer:Thickness of a plastic carry bag can be measured in micrometre because plastic bags are very thin and can be measured by using screw gauge.
Question 5.How will you measure the least count of vernier caliper?
Answer:Least count of vernier caliper can be measured by following steps:
i) Find main scale division. The main scale division can easily
be obtained by inspecting the main scale. It will be in centimetre, further divided into millimetre. The value of smallest main scale division is 1 mm.
ii) Then find the vernier scale division. The Vernier scale division is obtained by counting number of division in it. In the Vernier scale there will be 10 divisions.
iii) To obtain least count, divide the smallest main scale division by total number of vernier scale division.
![](data:image/png;base64,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)
Write the rules that are followed in writing the symbols of units in SI system.
Answer:
Rules that are followed in writing the symbols of units in SI system are:
i) The symbols of the units named after scientists should be written by the initial capital letter. E.g. N for newton, H for henry, A for ampere and W for watt.
ii) Small letters are used as symbols for units not derived from a proper noun. E.g. m for metre, kg for kilogram.
iii) No full stop or other punctuation marks should be used within or at the end of symbols. E.g. 50 m and not as 50 m.
iv) The symbols of the units are not expressed in plural form. E.g. 10 kg not as kgs.
v) Use of solidus is recommended for indicating a division of one unit symbol by another unit symbol. Not more than one solidus is used. E.g. ms-1 or m/s. J/K/mol should be JK-1 mol-1
vi) Accepted symbols alone should be used. E.g. ampere should not be written as amp and second should not be written as sec.
Question 2.
Write the need of a standard unit
Answer:
Standard unit is needed due to following reasons:
i) We needed to have fixed reference for measurement so that it doesn’t change from person to person.
ii) People in the different parts of the world were using different units which make the exchange of things difficult due to different units.
iii) We need units that will be accepted worldwide for ease of exchange and communication.
Question 3.
Differentiate mass and weight
Answer:
Question 4.
What is the measuring unit of the thickness of a plastic carry bag?
Answer:
Thickness of a plastic carry bag can be measured in micrometre because plastic bags are very thin and can be measured by using screw gauge.
Question 5.
How will you measure the least count of vernier caliper?
Answer:
Least count of vernier caliper can be measured by following steps:
i) Find main scale division. The main scale division can easily
be obtained by inspecting the main scale. It will be in centimetre, further divided into millimetre. The value of smallest main scale division is 1 mm.
ii) Then find the vernier scale division. The Vernier scale division is obtained by counting number of division in it. In the Vernier scale there will be 10 divisions.
iii) To obtain least count, divide the smallest main scale division by total number of vernier scale division.
Numerical Problem
Question 1.Inian and Ezhilan argue about the light year. Inian tells that it is 9.46 × 1015 m and Ezhilan argues that it is 9.46 × 1012 km. Who is right? Justify your answer.
Answer:Speed of Light = 3 × 108 ms-1
Seconds in 1 year = 365 × 24 × 60 × 60
= 3.153 × 107 seconds
Total distance in 1 light year = speed × time
= 3 × 108 × 3.153 × 107
= 9.46 × 1015 m
1 m = 10-3 km
9.46 × 1015 m = 9.46 × 1012 km
Therefore, Inian and Ezhilan both are right.
Question 2.The main scale reading while measuring the thickness of a rubber ball using Vernier caliper is 7 cm and the Vernier scale coincidence is 6. Find the radius of the ball.
Answer:Here, thickness of the rubber ball = diameter of the ball.
Main scale reading = 7 cm
Vernier scale reading = 6
Least count = 0.01 cm
Assuming, there is no zero error
Diameter of the ball =
Main scale reading (MSR) +
(Vernier scale coincidence (VC) × least count (LC)) ± ZE
= 7 + (6 × 0.01) ± 0
= 7.06 cm
Radius of ball ![](data:image/png;base64,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)
= 3.53 cm
Hence, radius of the ball is 3.53 cm.
Question 3.Find the thickness of a five rupee coin with the screw gauge, if the pitch scale reading is 1 mm and its head scale coincidence is 68.
Answer:Given, Pitch scale reading (PSR) = 1 mm
Head scale coincidence (HSC) = 68
Least count (LC) = 0.01 mm
Assuming no zero error, we get
Corrected Head scale coincidence (CHSC) = 68
Thickness of the coin = PSR + (CHSC × LC)
= 1 + (68 × 0.01) mm
= 1.68 mm
Hence, Thickness of the coin is 1.68 mm.
Question 4.Find the mass of an object weighing 98 N.
Answer:weight = mass × gravity
We know that, gravity = 9.8 ms-2
Given, weight = 98 N
![](data:image/png;base64,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)
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAC4AAAAqCAMAAAD79pkTAAAAAXNSR0IArs4c6QAAAGlQTFRFAAAAAAAAAAA6AABmADpmADqQAGa2OgAAOjoAOjpmOma2OpC2OpDbZgAAZjoAZpDbZrbbZrb/kDoAkGY6kLaQkLbbkNv/tmYAtpA6ttv/tv//25A627Zm27aQ2////7Zm/9uQ//+2///bnlN3KwAAAAF0Uk5TAEDm2GYAAAAJcEhZcwAADsQAAA7EAZUrDhsAAAAZdEVYdFNvZnR3YXJlAE1pY3Jvc29mdCBPZmZpY2V/7TVxAAABEUlEQVRIS+2UWw/CIAyF6XTibV6mcypuTv7/j5QDmywmo5h4ebEPhITT9tCxT4gfRbUiGp/Q/DIlStZhGyophC5HZyFUsjEptAzpbxmOsep8AmGZ1gF9I7fmVOdp3clt0lC46pCLK8FMcgiaL0cHoY8EC5U0Vw2rhd6ZwewzY6GRppEimGMCSmuoXRm5Mh5u6GAmg5mGwypddWaQqFPJOYSKFjX3mXDDWeGa4xGM2z1n6H8eOYGSuuAe3XDBR4mnTaQFL3uHmZebfjbBM6x7wiGOeYZBzXHMMwxqlmOeYX35IMd6DIOe5ViPYe4nD3PMMwzqOI5Zlb1qFMfAMEQcx1pVJMccw2wOz7GOYa7Fdzh2B95EE08dF7HJAAAAAElFTkSuQmCC)
= 10 kg
Hence, mass of the object is 10 kg.
Inian and Ezhilan argue about the light year. Inian tells that it is 9.46 × 1015 m and Ezhilan argues that it is 9.46 × 1012 km. Who is right? Justify your answer.
Answer:
Speed of Light = 3 × 108 ms-1
Seconds in 1 year = 365 × 24 × 60 × 60
= 3.153 × 107 seconds
Total distance in 1 light year = speed × time
= 3 × 108 × 3.153 × 107
= 9.46 × 1015 m
1 m = 10-3 km
9.46 × 1015 m = 9.46 × 1012 km
Therefore, Inian and Ezhilan both are right.
Question 2.
The main scale reading while measuring the thickness of a rubber ball using Vernier caliper is 7 cm and the Vernier scale coincidence is 6. Find the radius of the ball.
Answer:
Here, thickness of the rubber ball = diameter of the ball.
Main scale reading = 7 cm
Vernier scale reading = 6
Least count = 0.01 cm
Assuming, there is no zero error
Diameter of the ball =
Main scale reading (MSR) +
(Vernier scale coincidence (VC) × least count (LC)) ± ZE
= 7 + (6 × 0.01) ± 0
= 7.06 cm
Radius of ball
= 3.53 cm
Hence, radius of the ball is 3.53 cm.
Question 3.
Find the thickness of a five rupee coin with the screw gauge, if the pitch scale reading is 1 mm and its head scale coincidence is 68.
Answer:
Given, Pitch scale reading (PSR) = 1 mm
Head scale coincidence (HSC) = 68
Least count (LC) = 0.01 mm
Assuming no zero error, we get
Corrected Head scale coincidence (CHSC) = 68
Thickness of the coin = PSR + (CHSC × LC)
= 1 + (68 × 0.01) mm
= 1.68 mm
Hence, Thickness of the coin is 1.68 mm.
Question 4.
Find the mass of an object weighing 98 N.
Answer:
weight = mass × gravity
We know that, gravity = 9.8 ms-2
Given, weight = 98 N
= 10 kg
Hence, mass of the object is 10 kg.