Class 12th Chemistry Part Ii CBSE Solution
Intext Questions Pg-428Intext Questions Pg-433- Write the names of monomers of the following polymers:
- Classify the following as addition and condensation polymers: Terylene, Bakelite,…
Intext Questions Pg-435- Explain the difference between Buna-N and Buna-S.
- Arrange the following polymers in increasing order of their intermolecular forces. (i)…
Exercises- Explain the terms polymer and monomer.
- What are natural and synthetic polymers? Give two examples of each type.…
- Distinguish between the terms homopolymer and copolymer and give an example of each.…
- How do you explain the functionality of a monomer?
- Define the term polymerization.
- Is (NH-CHR-CO)n, a homopolymer or copolymer?
- In which classes, the polymers are classified based on molecular forces?…
- How can you differentiate between addition and condensation polymerisation?…
- Explain the term copolymerisation and give two examples.
- Write the free radical mechanism for the polymerization of ethene.…
- Define thermoplastics and thermosetting polymers with two examples of each.…
- Write the monomers used for getting the following polymers. (i) Polyvinyl chloride (ii)…
- Write the name and structure of one of the common initiators used in free radical addition…
- How does the presence of double bonds in rubber molecules influence their structure and…
- Discuss the main purpose of vulcanisation of rubber.
- What are the monomeric repeating units of Nylon-6 and Nylon-6,6?
- Buna-S Write the names and structures of the monomers of the following polymers:…
- Buna-N Write the names and structures of the monomers of the following polymers:…
- Dacron Write the names and structures of the monomers of the following polymers:…
- Neoprene Write the names and structures of the monomers of the following polymers:…
- Identify the monomer in the following polymeric structures.
- Identify the monomer in the following polymeric structures.
- How is dacron obtained from ethylene glycol and terephthalic acid?…
- What is a biodegradable polymer? Give an example of a biodegradable aliphatic polyester.…
- Write the names of monomers of the following polymers:
- Classify the following as addition and condensation polymers: Terylene, Bakelite,…
- Explain the difference between Buna-N and Buna-S.
- Arrange the following polymers in increasing order of their intermolecular forces. (i)…
- Explain the terms polymer and monomer.
- What are natural and synthetic polymers? Give two examples of each type.…
- Distinguish between the terms homopolymer and copolymer and give an example of each.…
- How do you explain the functionality of a monomer?
- Define the term polymerization.
- Is (NH-CHR-CO)n, a homopolymer or copolymer?
- In which classes, the polymers are classified based on molecular forces?…
- How can you differentiate between addition and condensation polymerisation?…
- Explain the term copolymerisation and give two examples.
- Write the free radical mechanism for the polymerization of ethene.…
- Define thermoplastics and thermosetting polymers with two examples of each.…
- Write the monomers used for getting the following polymers. (i) Polyvinyl chloride (ii)…
- Write the name and structure of one of the common initiators used in free radical addition…
- How does the presence of double bonds in rubber molecules influence their structure and…
- Discuss the main purpose of vulcanisation of rubber.
- What are the monomeric repeating units of Nylon-6 and Nylon-6,6?
- Buna-S Write the names and structures of the monomers of the following polymers:…
- Buna-N Write the names and structures of the monomers of the following polymers:…
- Dacron Write the names and structures of the monomers of the following polymers:…
- Neoprene Write the names and structures of the monomers of the following polymers:…
- Identify the monomer in the following polymeric structures.
- Identify the monomer in the following polymeric structures.
- How is dacron obtained from ethylene glycol and terephthalic acid?…
- What is a biodegradable polymer? Give an example of a biodegradable aliphatic polyester.…
Intext Questions Pg-428
Question 1.What are polymers?
Answer:Polymer=Poly + Mer
Poly means “many” and “Mer” means unit or part. A polymer is a large molecule which is formed by linking repeating structural units. The structural units are generally simple molecules and they are linked by a covalent bond to form a polymer.
Example:
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)
Question 2.How are polymers classified on the basis of structure?
Answer:Polymers are classified based on structure, into 3 types:
i) Linear Polymer: They have a long and straight chain of molecules. Ex: high-density Polythene, Polyvinyl chloride
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)
ii) Branched-chain Polymers: They have linear molecular chains along with some branches. Ex: less density polythene.
![](data:image/png;base64,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)
iii) Cross-linked or network Polymers: In these polymers, strong covalent bonds are between the linear chains. Generally, they contain 2 or 3 types of functional groups. Ex: Bakelite, melamine
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)
What are polymers?
Answer:
Polymer=Poly + Mer
Poly means “many” and “Mer” means unit or part. A polymer is a large molecule which is formed by linking repeating structural units. The structural units are generally simple molecules and they are linked by a covalent bond to form a polymer.
Example:
Question 2.
How are polymers classified on the basis of structure?
Answer:
Polymers are classified based on structure, into 3 types:
i) Linear Polymer: They have a long and straight chain of molecules. Ex: high-density Polythene, Polyvinyl chloride
ii) Branched-chain Polymers: They have linear molecular chains along with some branches. Ex: less density polythene.
iii) Cross-linked or network Polymers: In these polymers, strong covalent bonds are between the linear chains. Generally, they contain 2 or 3 types of functional groups. Ex: Bakelite, melamine
Intext Questions Pg-433
Question 1.Write the names of monomers of the following polymers:
![](data:image/png;base64,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)
Answer:i) Two monomers Hexamethylenediamine [H2N-(CH2)6-NH2] and adipic acid [HOOC-(CH2)4-COOH] combined to form the polymer and a water molecule is removed in this process. Hydrogen(H) is removed from both sides of Hexamethylenediamine and OH group is removed from both sides of adipic acid to give a water molecule.
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)
ii) The monomer is OC-(CH2)5-NH known as Caprolactam. The cyclic structure of the monomer changes to linear to form the polymer, as shown below:
(iii) The monomer is Tetrafluroethene (CF2= CF2), the double bond breaks to form the polymeric chain.
Question 2.Classify the following as addition and condensation polymers: Terylene, Bakelite, Polyvinyl chloride, Polythene.
Answer:1.ADDITION POLYMERS:
The repeated addition of monomers with double or triple bonds leads to the formation of addition polymers. The double or triple bonds break to form a single bond and the molecular chain is formed. Thus, Polyvinyl chloride, Polythene are addition polymers.
2.CONDENSATION POLYMERS:
The repeated condensation of 2 different bi-functional or tri-functional groups leading to the elimination of simple molecules like water, hydrogen chloride leads to the formation of condensation polymers. Thus, Terylene, Bakelite are condensation polymers.
Write the names of monomers of the following polymers:
Answer:
i) Two monomers Hexamethylenediamine [H2N-(CH2)6-NH2] and adipic acid [HOOC-(CH2)4-COOH] combined to form the polymer and a water molecule is removed in this process. Hydrogen(H) is removed from both sides of Hexamethylenediamine and OH group is removed from both sides of adipic acid to give a water molecule.
ii) The monomer is OC-(CH2)5-NH known as Caprolactam. The cyclic structure of the monomer changes to linear to form the polymer, as shown below:
(iii) The monomer is Tetrafluroethene (CF2= CF2), the double bond breaks to form the polymeric chain.
Question 2.
Classify the following as addition and condensation polymers: Terylene, Bakelite, Polyvinyl chloride, Polythene.
Answer:
1.ADDITION POLYMERS:
The repeated addition of monomers with double or triple bonds leads to the formation of addition polymers. The double or triple bonds break to form a single bond and the molecular chain is formed. Thus, Polyvinyl chloride, Polythene are addition polymers.
2.CONDENSATION POLYMERS:
The repeated condensation of 2 different bi-functional or tri-functional groups leading to the elimination of simple molecules like water, hydrogen chloride leads to the formation of condensation polymers. Thus, Terylene, Bakelite are condensation polymers.
Intext Questions Pg-435
Question 1.Explain the difference between Buna-N and Buna-S.
Answer:![](data:image/png;base64,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)
Question 2.Arrange the following polymers in increasing order of their intermolecular forces.
(i) Nylon 6,6, Buna-S, Polythene.
(ii) Nylon 6, Neoprene, Polyvinyl chloride.
Answer:Based on the intermolecular forces, the polymers are classified into elastomers, fibres, thermoplastic polymers, thermosetting polymers.
1. ELASTOMERS- They have the weakest intermolecular forces. Eg: Buna-S, Buna- N.
2. FIBRES- They have the strongest intermolecular forces like hydrogen bonding. Eg: Nylon(6,6)
3. THERMOPLASTIC POLYMERS- They have the intermolecular forces in between the elastomers and the fibres. Eg: Polystyrene
The structure of these three is shown as:
![](data:image/jpeg;base64,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)
Thus, we can arrange them as follows:
(i) Buna-S < Polythene < Nylon(6,6):
(ii) Neoprene<Polyvinyl chloride<Nylon 6
Explain the difference between Buna-N and Buna-S.
Answer:
Question 2.
Arrange the following polymers in increasing order of their intermolecular forces.
(i) Nylon 6,6, Buna-S, Polythene.
(ii) Nylon 6, Neoprene, Polyvinyl chloride.
Answer:
Based on the intermolecular forces, the polymers are classified into elastomers, fibres, thermoplastic polymers, thermosetting polymers.
1. ELASTOMERS- They have the weakest intermolecular forces. Eg: Buna-S, Buna- N.
2. FIBRES- They have the strongest intermolecular forces like hydrogen bonding. Eg: Nylon(6,6)
3. THERMOPLASTIC POLYMERS- They have the intermolecular forces in between the elastomers and the fibres. Eg: Polystyrene
The structure of these three is shown as:
Thus, we can arrange them as follows:
(i) Buna-S < Polythene < Nylon(6,6):
(ii) Neoprene<Polyvinyl chloride<Nylon 6
Exercises
Question 1.Explain the terms polymer and monomer.
Answer:The word polymer comes from poly- (many) and -mer (part). Polymers are generally high molecular mass substances that have repeating units of smaller molecules. They may be a natural or synthetic macromolecule. The single molecular units of which a large chains are made is known as ‘monomer’. These monomers generally have high molecular mass. (103-107u). Some examples of polymers are polythene, Bakelite, rubber, Buna-N and many more.
Question 2.What are natural and synthetic polymers? Give two examples of each type.
Answer:Based on source, polymers can be classified as below:
(i) Natural polymers: Those polymers obtained from plants and animals such as proteins, cellulose, starch and other resins.
(ii) Semi Naturalpolymers: Those polymers that are derivatives of natural polymers fall under this category. Cellulose Nitrate used as a propellant and in guncotton and Cellulose Acetate used in photography are prepared from Cellulose.
(iii) Synthetic polymers: Those polymers which are prepared in the laboratory are called synthetic polymers. Bakelite, Polythene, synthetic fibers and rubbers are some of its examples.
Question 3.Distinguish between the terms homopolymer and copolymer and give an example of each.
Answer:Copolymers are those polymers that consist of more than one monomeric repeating unit. Some of the copolymers are Saran, Butadiene, Nitrile Rubber, Butyl Rubber, Viton and many more.
Homopolymers are those in which there is only one monomeric unit. Some of the examples of homopolymers are polypropylene, Polythene and many more.
Question 4.How do you explain the functionality of a monomer?
Answer:The functionality of a monomer is defined as the number of bonds that a monomer's repeating unit forms in a polymer with other monomers. A linear polymer is formed by polymerizing if the functionality of monomer is two and is bifunctional (a thermoplastic).
Question 5.Define the term polymerization.
Answer:In chemical reactions when monomer units form chains or three–dimensional networks, it is known as polymerization. Various methods of polymerization are Step-growth polymerization, Chain-growth polymerization and Condensation polymerization.
Question 6.Is (NH–CHR–CO)n, a homopolymer or copolymer?
Answer:It is polyvinylchloride. It is a homopolymer as it is made up of the same type of repeating monomeric units, i.e. NH2-CHR-COOH.
Question 7.In which classes, the polymers are classified based on molecular forces?
Answer:Polymers are classified in four classes on basis of molecular forces. These classes are
(i) Elastomers: in these polymers, weak intermolecular forces mainly hold chains. These weak links permit polymers to be stretched.
(ii) Fibres: they possess high tensile strength and high modulus. They have strong intermolecular forces like hydrogen bonding. These strong forces also lead to close packing of chains and thus impart crystalline nature. The examples are polyamides, polyesters, etc.
(iii) Thermoplastic Polymers: They are linear or slightly branched long chain molecules capable of repeatedly softening on heating and hardening on cooling. They possess intermolecular forces of attraction intermediate between elastomers and fibers. Some common thermoplastics are polythene, polystyrene, polyvinyl, etc.
(iv) Thermosetting Polymers: They are cross-linked or heavily branched molecules, which on heating undergo extensive cross-linking in molds and again become infusible. Some common examples are Bakelite, urea-formaldehyde resins, etc.
Question 8.How can you differentiate between addition and condensation polymerisation?
Answer:In Addition polymerisation, monomers generally join together to form saturated polymers. There are three steps to chain reaction to form addition polymer, they are initiation, propagation and termination. In condensation polymerisation, functional groups of two monomers react together to release a small molecule to form a polymer. Generally, small molecules like water or HCl are released as by-products.
Question 9.Explain the term copolymerisation and give two examples.
Answer:Copolymers are those polymers that consist of more than one monomeric repeating unit. Copolymerisation is a process of reacting a mixture of more than one monomeric species and form a copolymer. The copolymer can be made not only by chain growth polymerisation but by step growth polymerisation also. For example, a mixture of 1, 3 – butadiene and styrene forms Buna-S and 1-3 – butadiene and acrylonitrile form Buna-N.
Question 10.Write the free radical mechanism for the polymerization of ethene.
Answer:Chain initiation
The chain is initiated by free radicals, Ra•, produced by the reaction between some of the ethene and the oxygen initiator.
Chain propagation
Each time a free radical hits an ethene molecule a new longer free radical is formed.
Ra• + CH2 = CH2→ RaCH2CH2•
RaCH2CH2• + CH2 = CH2→ RaCH2CH2CH2CH2 •
Chain termination
Eventually two free radicals hit each other producing a final molecule. The process stops here because no new free radicals are formed.
Ra(CH2)m• + •(CH2)n Ra → Ra(CH2)m(CH2)nRa
Because chain termination is a random process, polyethene will be made up of chains of all sorts of different lengths.
Question 11.Define thermoplastics and thermosetting polymers with two examples of each.
Answer:Thermoplastic Polymers: They are linear or slightly branched long chain molecules capable of repeatedly softening on heating and hardening on cooling. They possess intermolecular forces of attraction intermediate between elastomers and fibers. Some common thermoplastics are polythene, polystyrene, polyvinyl, etc.
Thermosetting Polymers: They are cross-linked or heavily branched molecules, which on heating undergo extensive cross-linking in moulds and again become infusible. Some common examples are Bakelite, urea-formaldehyde resins, etc.
Question 12.Write the monomers used for getting the following polymers.
(i) Polyvinyl chloride (ii) Teflon (iii) Bakelite
Answer:(i) Ethylene dichloride
(ii) Tetrafluoroethene
(iii) Phenol and formaldehyde
Question 13.Write the name and structure of one of the common initiators used in free radical addition polymerization.
Answer:One of the common initiators used in free radical addition polymerization is Benzoyl peroxide. Its structure is
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)
Question 14.How does the presence of double bonds in rubber molecules influence their structure and reactivity?
Answer:Natural rubber is a linear cis-1, 4-polyisoprene in which double bonds are present between C2& C3. It increases the elasticity of the rubber, as the chains are held together by weak van der waals forces and have coiled structure. Therefore, the natural rubber has coiled structure & shows elasticity & is non-crystalline.
Question 15.Discuss the main purpose of vulcanisation of rubber.
Answer:Vulcanization of natural rubber is done to improve upon all these properties. In this process, a mixture of raw rubber with sulphur and appropriate additive is heated at a temperature range between 373 K and 415 K.
This is a slow process; therefore, some additives like zinc oxide etc. are used to accelerate the process. During this process, sulphur cross links are formed which makes rubber hard, tough with greater tensile strength .The vulcanized rubber has excellent elasticity, low water absorption, resistance to oxidation & organic solvents.
Question 16.What are the monomeric repeating units of Nylon-6 and Nylon-6,6?
Answer:Monomeric units of nylon-6 is Caprolactam and for Nylon-6,6 is adipoyl chloride and hexamethylene diamine.
Question 17.Write the names and structures of the monomers of the following polymers:
Buna-S
Answer:1,3-Butadiene and Styrene
![](data:image/png;base64,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)
Question 18.Write the names and structures of the monomers of the following polymers:
Buna-N
Answer:1,3 Butadiene and Acrylonitrile
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O1hLhA8hwNx6Cnw6haXF3Law3CPPEqu6KeVVvun8a5rxD4UuL3SLewWe51RGv4pZheSqcRjIYDgce1J4Q8O6poWu6r9rbzbIrHHZSlgWMa5wp78ZxQhu39ev+X6G5F4b0SDUTqMOlWsd4XLmdYgHLHqc+tadFFAgooooAZNDHcQvDMiyRyKVdGGQwPUGqWm6DpOjM7aZp1vZlxhvJjC5H4VoUUAFFFFABRRRQBnz6HY3Os2+rTxvJdWylYdzkqmepC9M+9PfR9NkkaR7G3Z3mEzMYxkyAYDfUDvV2ijYAooooA//9k=)
Question 19.Write the names and structures of the monomers of the following polymers:
Dacron
Answer:1,2-Ethanediol and Terephthalic Acid
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5sb4EKIUT3oPf1ezt5eXkszsrKysz23uNPib179xYVFdl7+diTJk2SmAkhuhmtz8Rd/I+7WK7t37/fxCkMN27cYHHGqm7AgAH+B3JutxBCdAvSM3GXS5cuLVu27OTJk+gQ9sKFCy9evOj2dQYHPvLII/bpYb8thBDdifRMOMrKyh588EH7MZRr164Nu/f3U5LgRU5VCIUQIotIz4Tjxo0bxcXF9fX1qb4M4vH444/v2LGjqKjI+UII0Y1Iz8T/s3Pnzv/4j/+YO3eu81OBZdnp06f1jr4Q4n4hPRP38Nhjj/Xv3985qXD9+vV//dd/ffDBB50vhBDdi/RMCCFEFNDfnwkhhIgC0jMhhBBRQHomhBAiCkjPhBBCRAHpmRCic0pLS+vq6pyTlKtXrxKZrfO7kmydi0sjHeeInEV6JoRITENDw8iRI82uqalpbm42Ozm3b98mMlvndyXZOheXpj+djADSMyFEYs6fP9/U1OQcIXo80rNuwu6KZOv2CGQxqWxBfpLfkuo0gkcPvLrIY/fcFi9efOrUKVwKf9euXRibN2+O7e/T2tpaXl5OnMrKSgsB1nAcQuChQ4dckI+2tjYis5cDvdq0yPFJtbS0WCBn5EAX6oMU7FyclK2/eXCIZRsIJx2zE6bpXSnpWIiICJ+LboGivhDDDBeaOhw7YsQIM9JI6vr167NmzcokA0kgP7t373ZOO16GIWGEhHR6dQcPHly0aJFzRMZQLxT4yZMnjx07Zsbt27dXrVqFfeXKFSJgAHvZhUH5E2jVhE3ghAkTKioqvECrOxob4diWPs3Pn5Sdy5Kye4ackcjULEcR6McfgWSxMcAMf3sgG0QLHMJejiLQu1IOsWO9wLsHi1xGVdhNWM+hg9nWhaaO1/FIx+uN4UnvqJCQMtlzTjv+kSJhhIR0mk/GJhueRFZgzoG6mI0e+Id+C8QwuQL2Wj0iFaYcYDqH4dUd6oVhGgZIlB2VMCnO7s17TIcCte+PgMRaBPCfy3oW0cgMBorlT5NoGETzrpTMmwr6r1TkLrrf2IXYfY/S0lLvTgi9jp7Mll2E19XV2f0TIti9FPDuosTfq2EbuAXU2NjopYBridguIFrgjor9HIxtIf5mEVniKCDQ7s8kjGNnZEveWlpaLBwCt6TiM5zwnhVJ2SmIFn+jiRDLD3HsMslATQwMixB/U0ukRFNT0/bt2ylDqK6uTvhyhP/DnsePH2f7wQcfoA121IYNGwjxtzfTmOXLl1uEs2fP2lEQn1RzczN5sJjz5s0j5Pz587H9DiKMGTPGbO8tFY+CggL0sra2ltZIOpMmTSKQxuYd0q9fv3Hjxpk9ZMgQM4YNG/aHP/zBbBEFnK6JbGNzTCaAzArpadh3J5Pt00kzCGciSRxsJqoEMlvEthQIIQKBNnlkdCBNi8z81J+CRfDuC5lhGeCoWGIOu8did3gsBWxSIB2bMltS2DbDTRLH8mb5sXkxBjDAERmDo/wZThjBOwUhwGzaTmGBbLEpBytGdhFImlwUZwe7uviCIlCkhFUHZehBoJWnFwHXbAoczLCq8aB22BLZXM8wvGYQnxQhVokegXokgsUEa9sWzQwCaVekwFWQJYvmP8TDiw+0KO/shFugyF1UhV0F/cq710HPDHQ/MxjB2esFerZ3iNel6ag2BHgdz58CeCnQmU0SrHvHdv4//nMR0+v5pGPJBjp2kjhe3rA5lxl2amCYCGQYEkYgHU+AybCNL/58smUXBmfxAolmMTsqKJESFKb3/Imma9UUqDuvYL3CJ4RGbrVDvVigV3emOjZrARqS107ik7KjvJZAoNke/gikaaewQLYE2uloAHYWsL12CC2ENC1lu1JsMm858V+pyF10v7Gr8N/rKCgoMCNAfn6+s+KwYTrhvRo//hTs/swzzzyzfv16jDNnzixdujS2JzHJbxYZSeJ4F8UA4f1lUvx9pADxEbiEV199tW/fvhhcpu3yw7hTXFxMBAZEF+QjZEGJ5GzduvX06dMTY8ydO/fZZ58l0H6a1X8HO8D8+fNp5I899hglP378+AULFrgdMfr160fjITX2jhw5kvY5ZcoUty+OcePGIaKFhYVEpiUMHz48cFORCDQAi/Duu++6UB+cDqGiAXhn8ac5ePDgqVOnEse7UrJN5rkEiyyigNM1kW2Y8fmXRxR1bDbpppOewa542x/oYdNMbyJJiHcUYHtzXmadtpbyVi0e/qPQIQYIbA+UIzBRDROH09kc3J8HDgQMf+SEERhxSMGuzgvkRES209lRGF5gwpgegXm9CI8VoHNiUJgWwtZrTgT6C9niUEHmWk0FXH/8JEkR7t8bj8Ungtc8/OeinXirTI+EaRISf17niJxF67Ou4sknn2SqaK8n2FsMKcGkkm1jYyNzTDhy5Mjly5dtV6cwTWYthUh0tC40mK4yfeZEpI+LrjB7tV0eSeLYRbFca2pqIpoFpsFvfvMbpslMxtva2t577z0X2o6NXCwUOC+lYYF+MikoEcDK0DkxqBcLYes1JwLBbLA4XsPAiHf98ZMkRbh/rx9718ni2xLczuI/F+EzZsww2yNhmoTEn9c5ImeRnnUV9BZmi3avw+7UpQRdNOG9mk5vAcGzzz6LlAZu/hg2+q9cubKlpSX5zSIjSRwuygLJZ8IByOg0w3PmzKmpqSEpzlJSUvLJJ5+4HTG4dpa53/3udydOnGh3mZiMs0VBOaqysrKjghIRY/DgwayoqGIqmuqm0t2OGKgdLYTGE69nohfh1mmia/DuY9hdEQgY7Iq37x4Zw1z/jRHAtfjeUYDtv6NCzQaO8rAseQd6qZmb8MZLII53CzFwUr/LIeDZlmZHEbwsgcU0g61FwLbIbL0UvECw+J4rogpV7G8YHl7LEb2ZvvyL6ZqIDg0NDSxouu4vsVgVvfDCC2o5Qogehe43Ro3NmzePHz/+Jz/5ifOFEKJ3oPVZ1GBZlp+fn+SBVua0tLRcv35dz8+FED0K6ZkQQogooPuNQgghooD0TAghRBSQngkhhIgC0jMhhBBRQHomhBAiCkjPhAjF97///bfffts5Qoieh/RMiFDU1NT827/9m3OEED0P6ZkQQogoID0TQggRBaRnQgghooD0TAghRBSQngkhhIgC0jMhhBBRQHomhBAiCkjPhBBCRAHpmRBCiCggPRNCCBEFpGdCCCGigPRMCCFEFJCeCSGEiALSMyGEEFFAeiaEECIKSM+EEEJEAemZEEKIKCA9E0IIEQWkZ0IIIaKA9EwIIUQUkJ4JIYSIAtIzIYQQUUB6JoQQIgpIz4QQQkQB6ZkQQogoID0TQggRBaRnQgghooD0TAghRBSQngkhhIgC0jMhhBBRQHomhBAiCkjPhBBCRAHpmRBCiCggPRNCCBEFpGdCCCGigPRMCCFEFJCeCSGEiALSMyGEEFFAeiaEECIKSM+EEEJEAemZEEKIKCA9E0IIEQWkZ0IIIaKA9EwIIUQUkJ4JIYSIAtIzIYQQUUB6JoQQIgpIz4QQQkQB6ZkQQogoID0TQggRBaRnQgghooD0TAghRBSQngkhhIgC0jMhhBBRQHomRCfMnj27tLT0j3/848WLFx9++OHa2lq3QwjRk5CeCdEJY8aM+ad/+qe2traamprGxsZRo0a5HUKInoT0TIhOmD59+p//+Z+zPrt9+/bXv/516ZkQPRPpmRCdMHbs2C9+8YtmT5o0yQwhRE9DeiZE5zz11FNs+/Xr98wzz1iIEKKnIT0TonO+853v5OfnY2h9JkSPpe/nn3/uTCFEB9y6deuBBx4YMGDAJ5984oKEED0Mrc+E6ByUbMiQIVqcCdGT0fpMiFD8+Mc/fvjhhyVpQvRYpGdCCCGigO43CiGEiALSMyGEEFFAeiaEECIKSM+EEEJEAemZEEKIKKD3G6PJ6dOn//SnP2Hk5eUVFRVZoBBdx6lTp8z46le/+rd/+7dmC9GdSM8iSHV19fr160eOHGnu4cOHBw0aZLYQXcGlS5fKysrMfuedd371q189+OCD5grRbUjPIgh69tZbb+3fv9/5QnQj3/jGN06ePDls2DDnC9Fd6PmZEEKIKCA9E0IIEQWkZ0IIIaKA9EwIIUQUkJ4JIYSIAjn/fmNLS8vx48dbW1uHDh06ZcqUfv36uR3R4tSpU++//z7Gk08+6b2I3xF6v7H7SamCcpSQfU3vN4r7RW6vz+rq6gYPHvzuu+9iM4jn5+dfvXrVdkWGtra20tLSJUuWYDOUFBYWlpeX2y7RE+glFdQb+prIeVif5ShXrlwh/8eOHXP+558fPHiQkOvXrzs/EixatGjChAm3b982F2PEiBEVFRXmJoSV2YIFC5wjupg0KijnSKmvsTL78MMPnSNEN5LDerZq1SqGEue0w1BCT3NO7sN4wajBaOL8GAwrBDonEdKzbiO9Cso5Uupr0jNxv8jh+42MGo8++qhz2mEcP3r0qHNyn7fffptt4HnMlClT2DY0NJgr7iO9pIJ6Q18TESCH9aypqclZPvr37++sSNDc3OwsH1F95yUX6SUV1PP7WmVlZWACQUhLS4tzUiS7qYluI4f1bMSIEc7y0dra6qxIMHToUGf5aGtrc1YPgE4e6OoW4pyM6eEjS8+voKzQ8/vaCy+8cP78eefEIMTuBqdBdlMT3UYO61lJScnFixed0051dXVpaalzcp9vfetbbAMvkp04cYLtuHHjzL2/0MkDXd1CnJMxPXxk6fkVlBV6Q18TESCH9ez555/ft29fXV2d8/v0OXToUFNT09SpU52fMc8999zEiRMnp87DDz/8s5/9zKWSAQUFBYtieFN+jFWrVlVUVJgr7i/dUEHHjx//8pe/3DctRo0a5VLJjG7oa0JkTm7/PTUdjJkjw8ewYcPo9jU1NVeuXMnWX7NeunRpzpw5u3fvdn4q/PrXv66srIyf0qYB4+O8efPee++9FStWtLa2rl+/nuvdvn27252I7vx76oaGhvHjx1+4cMFbjlhIttoVgzJVsHz5cufHQvynu++kUUEp8eijj1KVY8eOdX4qlJWVPfjggytXrnR+BoTva/fl76lpFbNmzfLrK+v4tNtJdlMT3UbOfx+E0aS2tpZxJOvfB6FBz58/f+bMmc5PkQwPD4BI2G23nvZ9EFMvG+Ys5Nq1ay+//HIW9SwnRpaUKig8GVbljRs3iouL6+vrs/KDriH7mvRM3C/0e56JYWxibnvu3DlsBoXLly9beBgmTZrEluXdwoULs7JESxXpWTS4c+fO6NGjaYSo0a1bt3bu3Ol2hID1nM2lOOqjjz7asWOHhXcD90vPOlrHI8MnTpxobm4uKioK2WySpIZt3zZD1GfMmGF7RQ8h5/WMPk9Xt+knwjNgwIC8vDzblQn+mzxHjhypqqqy8E7h7Bxo+cni3R5Ewi8YyQeLnnO/saX9i3+lpaUFBQUWISWyO051HSlVUEj87SdtPaODTJ48ec+ePendsQzgXVqSa+xpekbbGz58OPlhJkTGbLqZnCSpVVZW0qSZYDEssPZdt26diyF6Aow7OQ2jtvctDAxcszOhpqaGscA5GcBoTi/69NNPnZ8BpGPfXGCLbYEd4S+TroZOTiti6/z2EAzvy0/2csT1tL5DxoGMLM6J4Z2OdRvrQvYSwjhle+8XjJKWBxsxLTATGhsbUaCsNJ76+vpp06Y5JwP8l+ZdbzxeW+1OkrQT7yMmZDgQpyOSpHbs2DH7thlbWmBsp+gp5PD7jV0E89lt27Zt3LjR+RnAKg1d3Lt3r/N7GXT4n/zkJ0xgAUnL+kv2zLu3b9/OJJpxyr5tHyXWrl1LI8zKzQbEjHRqa2ud38uYM2cOW1bzGzZsYClvgWkzY8YMe3C4adMm/21w0ROQngVBfmj0Wbk5AwxJVVVVN27ccH5voqCgwO7tXL16tbq6urCw0MKzRXbHqR6FaU+2XiaCLVu2MP4yV3N+5GA5FWgDhAwePNjslpaW4uLi8vLykPelk6dGk7OfUPDfkBQ9AenZPdDhd+3atXr1audnzIABA5YuXcqCz/mRg07u7+pgIc6JPU6bPn36G2+8kd6rp8lHllTHqZwgi3cIPEaNGsXcIsK3CpCWQBsgxB7ZMp167rnn9u3bF/71jSSpIWbz5s2bOHFiFv8koydgIt03RmlpaUo/BuQ/lpI5deqUhdP3CWFrLliIcxJBBFKIpdR38eLF/myQK3BODNzAp4ikZ/ewdevW+fPnZ+XlZo/vfe97TLejukSjk3td3bAQs+vq6ioqKt555520X2FPMrKkMU7lBNm9Q+DBEo25Wi+8VcB0iknPm2++Gf/ttDRgmTtw4MDm5mZS8/+Bea7zyiuv3Lx583YMLnDRokVuR2cgZhQvx9oD8p07d06ePNmTtJTgqPHjx7MAIB2y8eijjxYWFqakrNKz/4eufuDAgTVr1jg/S+Tl5THXXrt2rfN7DSyeSkpKpk6dSqnS+XHdjiyR3XEqQ77zne/YxzjYYltgGtAIq6qqsrs4M2iHq1evZjh2fur4L8273h4OrW7FihVZ/HTysGHD4n9qIAKsW7futdde6xdj2bJlZ8+edTs6g979u9/9jmNtlsnsc/fu3YcOHbK9KYEQHjx40J4jkA1mrqtiP1Rke8OQ83o2IEa8nQbbtm2j6WflCXyABQsWXIrh/N4B8zX/jcfskvVxKkNQ7l/84hco6+XLl1mRu9DUQW+4rkyacRLI2Pnz59Nuh4MGDULDuEZGK643K7cxmN2zyrE0szLjYWbjn9zY3QKPVO9LB1IDl1CM8DcGWHlwjRBYbRASSJ+QNMqBaRAi5JyMYW3krNgfKixevHjkyJEYpaWl1Jfb0c7x48cZ35wTg5JB3pwTGiuHwDPj559/HmVNoUBibzmKbL4enZAM/waACTsregxyWF9fb4EdEeZ9fcSGqRB6471/nCEkcuHChcAvW2YRErcXprOFvb0NmefZfsDT/nhg1qxZ/p+rTomLFy/SCJ3TNZw7d66oqMg5qcAVcV0jRozgGu0PMLhqt+9ewr+vT8mTICVGmpRekjTDYLVAJkkww6QgW6lRbqTgLzeu1O1L+ocBKUFjZnrhnIwhw6yKzCY/ZJ7hAuwqLNwj/hI8uBD2xuN23wuJJNxFoBWIVUSAYOm5/xPB8eCcGLgdZR2oOWuUQDvo6M9T4qGkvEVlSgcCkTnEjuXs6Y0jgNggOc7pGhhHGE2ckwqpFmynemZ9lTSpTeoUO8Mx3ToqSZE9Gn12VS274xQkH2JSxTqt/5JJPL0E024hKZFeU+eivDEO7Krpuc73EVLPqAWqwF9QlCFpptT9PTiKYz0lsKQ8N1WymBqFRtP1xiW7alqduSQbHJFTPNG77747f/78p59++s/+7M8wVq9e7XakC/khD16G/TmkDXg594i/BA8uJHA5FuKcWMGC2XZes/14KXB2sEADN1h67v9EhDneg+un2qg8a+KW7zBNk/jEpFlbCdrgFXLM8kfmcBIhD7YrJbphXgzpnSWNgk2uZ9Y5/SXMQo2QhGNTGGji5NA73FLz+kOGZHecMpIPMalCauCcGGQyTMsPcPjw4dmzZzunK2lJ/c/8rdi9ocegohPWckg9s87rnHbowoHCDEl8DTJSpVELRrZSs8EtUG7+C8cIjsgpNm+azRNPPPHII4985StfwZg6dWomN5m46kCG/TmMVwQgJFBWtAobXmyw8l+OhZhNRdMNvaK2XYEWZQ3Pxpb4s+MGS8/9n4gwx3sQTs6cE4OQME3z7mBwbzSr74RdxQ8RiOYfly0k0HrCkORjB9kljalxGgWbXM8SDhmcguHJOalgPTZQeqSftjoGyNbI4tHpEJMq5JAsOSddGIOQAZTG+V3MxhjOCUFK5RNSz2iHgeEFqNk0KsI6fkoykIQsppaw3PzpY9ig6pHeqSm3zO832nog0DXID7ky+64exFUZ40ZggOKqLcQkyn85FoJBN+R0FmghZgRGIcuS2fFnx/XyZnyJJLJCwqeCzkrKvn37rBF72FPWEydOJH/catI9ZcoUc6Ffv35cknNCU1tbO2DAAPvL366GQWThwoWBZ57JSbtgO4LWtmLFCue0wymOHj1qbxalhNVCoPTSeBqckLa2tqampqefftr5MTK8/Lfffptt4O8HrBU1NDR0+r7AnTt3vN8XHTVqFIMIOTQ3IcTfuXNnp3/IfPr06aVLl9obFtn6/GM8t27dYktrX7NmzTe/+c3W1tZOX6ghJ7SN5uZm53fAqRhm26cmk7zSQvsfO3bsBx984Hwf+fn5zgpddCtXrkyYVBKSpMzF/v73v3dOaEjNytYjLy+PjCUsN4YpZ2UPWs6DDz7onLSg+l5++WW0NtXsUZtVVVWLFy/+0Y9+VFBQQCcqKSkxIU8CMbdv384EjvENWbJAhGDy5MkYDET0/QMHDpAlG2FC0omesZjoe++fv3X0iRdipvH1F3unxd+IDa6w0y5kw0rmjWPTpk0saJzTxdCNGfpp/eE/UpxSwdJFKZbLly/fuHHDG188GJsg4fjrH9dCjiMMWFxFqh+aYrCurq52TlKyO04BhU/fCzPEkEPyifHRRx+ZwWhlrwUyTnl/37169epp06YxFTU3IVREpyUJVAojgtllZWVZ/KUhP8ylLGWu4gtf+MJ///d/d6pnlv+hQ4c6vwOslEJCZOpi+PDh8fVraxcjZNGRWvwAkpwkKZOa/+MAYaBtBMQMSJ+zJCy3wCuC9G7/FO2FtH7bnamVN81Kj1deeYWtvyRZS4V5HZS+U19fzyhq5UZ3QJZCLg+YXDKNHjhwIGVCOhzFSSsqKubOncveRYsWIWYp/elqsu/r2x9jcz5zgRCv9MkBJyssLLSxANlj6dfR3Jn6/sY3vhGodS6b4gt8nd3wn4jBhX5o4QaD8ocfflhZWUndJ8k/R4UZOqmGjz/+GIPscQj6YeFZhKGQuYb9ZsevfvUrLvazzz6zXUmw24bJC5buR8E6p320pSNxLfF/HsRYRoK0D9ZngQQ3b95MLVhdk2Z4yXnjjTdofOGXxbF5fKi/tWTY/epXv0oDC9mvIHnOTYDtdykDGaYx0xTtRIxEnijaDACDYxmCY3GDlJeX37x5078kvXr16vTp01P6O1Cq7PHHH29sbKQG/bbbnQ1qa2tphNa8jxw5wgz68OHDtqtTmEfTTQKDCwI8I4bz2wn5ff2EFRFfmCGhm3BF/szQzP7rv/4rjVsOkK3UEpab/8Ljezch4Rt87kKPY+5if7LG4PP0009n55Ip1o64e7eyg/uVlDg6jEsK3sO6jp4KJocUaP3OaYfATo8lD0TjLM6PQVKpPrlhnLp48aLZjKF0eLOziD9ZhlSEzewwpFGw3fn8zO4GBMqcRkLtOCcz4lsCVZxeVo2sPz+zduhPkOKNL+FO8T/T8ttZ4dNPP6Wdo5FmIzapPqujHfovyuo9UIwGiXf/+42kQw6dEyO+44Qni6lRaElePuJ6bUT1ICRbfacnY92Quob4h3Zpk6aeeQMWhoUkeSqYnFjfv6fz2+ASEKqEEC0w2HHGQEinoDTojdld8aJjhumnUbDd/H4jmbE2YFBx1lKdnxnZHaeM5ENMGliLJauUA9nzJx4ev8xk/fUQplBMpMxes2bNli1bzA4PV8R1WV1TVvFdzyOkngFNkQRtVKH0kqTZKZY9kqLhMTQFqjhVspgaR5GOv9y4UrevF+sZWMFCtsYKSFPPDDJENVvpWwsgczYsEhiydZpQU8fWXGxoCNms/ZE5nETSa3aTfO83zp49+/Dhw2ZnhQzXf2kUbHI9Ays3b/zFzmR+ZAJJauSNYiS3/h6bIXb5ZDIr45TB4STY0RCTHtQO0wISDNl0E+Kf+mTx9X10EY1BIwN2GlALXCMkmf2E1zODEiNBSi9JmmGgWkmEmgUSzLyRZDE1mu7dUov7431C2OWcGIRkWA69mYz0zCJ4HZgqZ1xgdAAGi/CqS/15BzJahT8QbAC1Y0kkvWbnXzZl2OEDZGXxl2rBdqpnYN2V2qT6MuyrQA0iDIH2kC0sq5Y4Gc48t0ZHQ8z9xT+1ytafV9MYaBJmpzGjSpVU9UyIbJHmMwNvCGBwYZQxO6fx9/NUH3F1BKI4atQor293z9cfIIyeiZ6Jf9KT9gTIjz8RlBK9NLvrkJ6J+0Wa3yN+9dVXy8vLGxoaDhw4MHDgQBeay/h/8HD16tVVVVXx7+Cmyt69e6dNm0b3xq6trR00aJD3qrcQCUF7kJydO3eaDSHfNe2IhQsXMr8xu6yszF6yFSKSpKlnGzduZJiuqKhobW21vpfrsJBiHLEfPER4li5dirzZrvRAGv0/DUpqFJrZQiSBNsM08Ubsh8oy/F1ptNBEEbuLflZNiJ5Dsr8/6234/+6HEWT06NHnzp2zTzakwdq1a/v372+/psaw8tZbb3nT5K6mm08nsg5zxI8++sjWUlu3bmXWiLDZrvD42/CtW7do2ydjX0Vyu7uMkH9/JkTW0e95/j909fnz5zN8YCNpK1as2LZtm+1KFaTxyJEjK2MfAWFYYYqdxngkei3+HyqjFdXW1l5L5QMcBq3O+4aW3xYiqkjP7oHllHerh3Hk1KlT6f34of+nQffu3Ttz5kwNJSI8tJyN7b9pjs1kqKyszHaFBP1DBW1GdfnyZVpyJr8yKkROID27h8CyjDGFia3Z4fEPH7du3aqqqvKeogkRkmnTptEa0SRs5kM0JBqV7QoD+ocK2owKXaQlmy1EhJGeBfHf6mEcYZ6b6hLNP3zoPo9Imx07dtCW7GWQPXv22G2DkDzyyCO0XgxPEWPBQkQZ6VkQdIjllLcs279//8J7v4acHMQPCbThgwGI0UT3eUR6DBs2jIZk7w+PGjVq9uzZFh6Gl156iS1auG3bNr1YK3oJ0rME+JdlY8eOTem3GHbt2uX9iY//KZoQaYAUVVVVpbQy83Pf39FvaWmprKy8evXqoUOHMHDdDiG6AL2vnxgErKys7Ny5c85PHeSQhd3Fixed343off0ogSZVVFT89V//tfND86c//ampqek///M/k/y0Zlfgf1+/oaFh/PjxI0aMWLBgwYULF2pqaq5fv26/EiJE1pGedcisWbMy+VnFDA/PBOlZxDh9+jTi5JxUQFoy/NniNIjXs2PtvyXWS37cS9wvpGcdwgJrzpw5u3fvdn4q/PrXv66srLwvizOQnon7SLyeeRqGnh08eDC939gUolOkZ8l47rnnWlpavvSlLzk/NP/zP/+zbdu2b3/7287vXqRn4j6SXM+YIHb0Y+tCZIj0LIJIz8R9RHom7hd6v1EIIUQUkJ4JIbqKwYMHsyBjay62fjJJdB3SMyFEV1FQULB8+XLvBX1svdwoug7pmRBCiCig90EiyKuvvlpVVTV9+nTsvLy8lStX6hsloku5deuW97u+P/7xjxsaGux9ECG6E63PIshTTz01ZswYs+/EMFuILgI9c1afPiUlJd38RRIhDK3PhBBCRAGtz4QQQkQB6ZkQQogoID0TQggRBaRnQgghooD0TAghRBSQngkhhIgC0jMhhBBRQHomhBAiCkjPhBBCRAF9H0SIxNTF+MMf/lBaWjpz5sx+/fq5HUKIHon0TIgElJeX37x5c86cOfn5+T//+c8vXLjw+uuvS9KE6MlIz0RPpKGh4fz5887p0+ehhx6aNGmSc7oezr5nz54ZM2ZUV1fjbt269fbt26jaunXrLEKqVFZWFhUV6ae/hOhS9PxM9EQQsxdeeME5ffosWbJk4sSJbW1tzu9iOPuyZcuam5trYrz55ptIEUs0tzt1uBa/PKcHl48uXr161flCiHuRnomey/J23nnnHdxNmzZZeFfTv39/FmQYBw8enDVr1pNPPomWDBw40PbeL65cuYIuWsaEEPF88aWXXnKmED2Gt99++2c/+5nXOL/yla/85V/+5YsvvuiFnDp16p//+Z9ZrDzwwAP5+fkWiOr89Kc/PXPmzIABA/7iL/6ipaXl9ddfxz5y5IiFEKeuru4Xv/jFF7/4xcGDB+N6cerr6zlw6NChpPbNb35z+vTpixYtmjJlCnp2/fp1FkbPPvus/zcqSQeB4Yws4LzUjMApACX+9re/TQgZ9hIhzb/5m7/h0rDtkD/+8Y/eXu9avMAdO3b8+7//+9e+9rWnnnrKH8G7tIaGBhaRXBEl46UsRO9B6zORGwwZMoQtgzXbzZs3b9iwAePo0aOeZrALKULnWltbCwsLMdAhFjTIkkWAiRMnbt++HWP8+PEkgmFxUK/f/va3x48fJzXS6dev3xtvvLFkyZLi4uJ58+YRmQMDD/Cqq6tLSkpWrlyJ7aUG8afwYGlFmmYjbJzXXjDxDmFveXl5bH8fTs0lWCDKZ4EegYtFDgk8f/48WXrllVcI1KsrojfyuRA9j927dwcapz2+YovNXnQoELhq1SrWUnejxsKPHTtme0+ePGmBhOAiKhYBm0TMYJfF8VIzWIHh2iEBOJeXGqcwO+EpsDHIsxmkiVFRUUGG/cdiE9mL4BlsLXuWoGWPw72LtZNiWKElzK0QvQGtz0QuYaux0tLS/fv3s2UNZOHwwQcfTJ061exx48bNmDHDbO9uZHNzMxpgCxd71dD0A2zxZzQ2NjqrT5+RI0cSs6O1jpeaZQPhSXIKAw179dVXMerr65955hmM999/f8SIEQcOHGARxnKTkF/+8pdsWVay8OIacadMmUKIH9M2DoEzZ85ge++JaGUmei3SM5EbfPzxx2wLCgrYomq/+c1vXnzxRVvcZJfW1lZndQGzZ89++eWXW1pazp49m/AvEFhjjR49GuO1115DIFHKH/7wh0hyW8fvdg4bNoyjPNkWotciPRM5AKM5Kxu7n9bQ0MB22bJlAT0YPnz48ePHzWaxcujQIbM9hg4dWlNTY8Jgj6a8Z2/p8d5771lqJ06cYMuCrNNTEIfV2IYNG7ynehzS1NQ0f/58e5OTEHuGx8KL1eG6dets4YW2xaI7uFi2dghrOGxTeiF6M9Iz0XOx+2nw2GOP/dVf/RWDPoF2H2/Pnj2bN29+5ZVXYhHv8v3vfx8tWbx4MfGnT58ev8yaMWPGhAkTiouLiTB58uSKiooMNQAdmjdvHtkoKSmxh1hhTrFgwYJ9+/Z5t0P9h6BMR44cYaXFURi4BHJFROCqTRoJRy/9F/vEE09cu3bNUhOiN6Pvg4ieSPLvg7B8OXr0aP/+/WfOnMnaaMiQISZyDPS1tbUomX2Mw6KhCn5Rqaura25u9r7WEYiDPIT8kIetitavX08+A4cETgH+ZLm08ePH37592/+gyw5hrTZlyhQL51q4tEAga77333/fcutdrFc4Vmi2yBOiFyI9EyIdTM/sDY6UQLrgtddec74QIkvofqMQ3QcLtZKSkmXLljlfCJE9pGdCpMOCGM5JhQsXLoS5nymESBXdbxRCCBEFtD4TQggRBaRnQgghooD0TAghRBSQngkhhIgC0jMhhBC5T58+/wcODhfUnFuwYgAAAABJRU5ErkJggg==)
Question 20.Write the names and structures of the monomers of the following polymers:
Neoprene
Answer:Chloroprene
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)
Question 21.Identify the monomer in the following polymeric structures.
![](data:image/jpeg;base64,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)
Answer:Adipoyl chloride and Hexamethylene diamine
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1q6uY9cu7rTxbwzwQukG396HyCUQH5doH3uoOc1qW3iK3ufE114f+zXMVzbQLOXcJ5boTgFSGJ6+oHSteiiiiiiiqt/HqEkCjTrq2t5d2Wa4t2mUrg8YDpznHOfwrP+y+Kv+gzpH/gql/8Akij7L4q/6DOkf+CqX/5Io+y+Kv8AoM6R/wCCqX/5Io+y+Kv+gzpH/gql/wDkij7L4q/6DOkf+CqX/wCSK8/+IOheOL/XdPbRJvNv0tpBNc6dbvY4iLLhGlaUh+QSEDZHJxzmuq8GaT460xmj8S67Y39siqsaJEzyYAI/1mE5ztyWDk47dT2FFFeefELSVtLvw7Pp0z28k/iC3Jicl4PMO47/AC8jBzkkIV3FiTk4I7Kw1SW4la2vNPubK5jTcwZC8TAcZSVflIznAO18DJUVjTfELSYdGfXDa376RtPk3yQgpM2cbQud6ncCuXVVyOvIzrXd9qUl09nplhymA95d/LCmR/Co+aQjIOBtU8jeCCKWz0O3huVv7xvtuojJ+0y5PlkjBESkkRLjjC8kAbix5N+eCG5gkt7iJJoZVKvHIoZXU8EEHqKyf7N1LSv+QNcRTWo+7p92dqRj0jkUEoBknDBxwFXYBVrT9Zt76ZrV1e0vkXe9lcFRMq/3sKSGXkfMpIzxnIIFm8vbTTrZrq9uYraBMbpZnCKMnA5PuQKzPtGtat/x6Q/2TaN/y8XKhrhx6pF0TIIIL5IIw0dXdO0q00wSNCm64mwbi5cAyzsM8u2OepwOgHAAAAp2oaZZ6pCsV5brKEbfGx4aJ8cOjDlWGeGGCKoZ13SvvD+27Ydxsiul/D5Y5OT/ANM8AdGNaFhqVnqluZ7K4SdFbY+08ow6qw6qwzypwR3FR6hrFjpZjS6mPnS58qCNDJLLjrtjUFmxnnA4HJwKp/ZdZ1bm+n/su1b/AJdrR8zOPR5f4cg4IjGQRkSGn3/huzvpbK5Wa5t72wRktbuOTfJGGADf6wMrEgYJYE9+vNPj0KOO1mT7deNdzlWkvt6iYlfu9FC4H93btOTkHc2S0k1a0uRa30f22EglL2FVTaAOkiFsljx8yDBJPyoAM1rLxnoeoXt3Y209y13ZxGae3axnSVF4/gKAk8jgAk56VNa+JbG/sJrvT4L66WJ/LCCyljZ33Fdq+YqjhgQTnC/xEUz7JrGq831x/Zlqf+Xa0fMzj0eX+HIOCIxkEZEhrQstNstOtjb2dtHDGxLOFHMjHqzHqzHuTknvWf8A2JLpZ8zw80Nsn8VjLu+zsPRAD+5PuoI5JKscET2etLLcrZX1pNYXjZ2xyjKS4HPlyD5W6E44fAyVFadZ19rMdpcfY4La4vrwqG+z26g7QehZiQqDg43EE4OMkYqt/ZF3qx3a+8TQ/wANhbO/le/mMcecPYqq8nKtwa0LjTLC6sRYXFlBLaAALA8YKAD7uB0GMDHpis/7Nq2j/wDHif7Tshz9mnmb7QnrtlckP7K+Ov38AAXdP1S31ISLEJYpoSBLBPGUkjJ9Qeo4OGGVODgmrtY8mtzXUrwaLYteMjFXuJWMVshHUb8EueCPkDDIwStOt9CR7hL3VpF1G9RtyMyFYYSOhjiLMEP+1ktyfmxgCxqGj2OpsklxERPECIriJzHLHnrtdcMAe4zg981T+16xpPF/b/2nbD/l6s0xMo9Xh/i46mMkknhBWpaXcF9bJc20gkicfKw/IgjqCDkEHkEYNNvb60062a5vbmK2hUgF5XCjJ6DnufSs37VqmsnbYJLpdp3urmDE0g/6Zxscp35kX/gJBzUH2DXF8VwX/k2ctnFbG1Mr3bCZwWVi5QRbc/L0Bxz1HSq+leD30K/1qbSLsWiajLHcR7h5u2Qbt4ZTj5SSOA2euCOKwrLU5NO+LN++tiKBm0qJPMtxJJFjzOGY7f3YP+0cDpuNejUUUUUUUUUUUUUUUUUUVkeIPDtv4iislnubm2exu0u4ZLcpuEig7c7lYEc9MVL4i0+bVvDWp6dbsizXdpLChckKGZSBnAPHNc/4d1/Sj4O07SL2PdqCWSW0ujTKv2lyFClTCTkAgZy2BtO44GSOyoooqrf6bZapCsV7bpMqNvjJ4aNugZGHKsMnDAgjsarWfh+xtLlbt/Nu7qPIinu5TK8QxjCFvu/LgEjBbALFjk1p0UUVnX+iWd/OLrD216q7Vu7ZvLlAHIBI+8uTnawK56g1Jp+kWOliT7JBtklx5szsZJZcdN8jEs2M4GScDirtFFFcFe6LcahLrOpaZkatpWrm4tAMDzT9nh3RMcg7XHB5HbOcYra8A3El34QtrmWBreSae5keF/vREzyEqeByM46DpXR0UVBeWNpqNs1te20VzAxBMcqBlJHIOD6Hmsz+wLhf9HTXNRWxPWAyBpP90TEGQKcnPO7OMMoGDo2OnWemW5gsreOCMtuYKOXY9WY9WY9yck96s0UVR1DR7HU2SS5hIniBEVxE5jljz12upDAHuM4PQ5qn/wAI8918mr6pc6lbrwsEgWNHH/TQIB5h5IIPyEY+XIydeKKOGJIoo1jjRQqIowFA6ADsKfRRWXdaBbS3L3llLLp165y89qQPMPT94hBV+OMsCQOhFLZ6KsNyt7e3U1/eqDtklOEjz1EcY+VepGeWwcFjWnRRWPB4btYfEl5rzXFxNcXduLdopNnlrGDnAAUH8yetTWWh22m3IfT5Z7W3wc2UbAwe2FIOzHohUHuDWlRRRRRRRRRRRRRRRRRRRXL2WsX8v9kb7jP2nWL22l+Rfmjj+07F6cY8tORycc9TXUUUUUUUUUUUUUUUUhAYEEZB6g1z9pY6Zo/iuCy0zRtOsxcWM0sktvbLHIdrxALlccfOTj1Ardhght4/LgiSJNxbaihRkkknA7kkk+5qSiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiuXstHv4v7I3wY+zaxe3Mvzr8scn2nY3XnPmJwORnnoa6iiiiiiiiiiiiiiiisqWzuG8W2l8sebeOwnhZ9w4dpIiBjr0VvyrVooooooooooooooooooooooooooooooooooooooooorN8RahNpXhrU9Rt1RprS0lmQOCVLKpIzgjjiuLk0G1T4U/wBtK8o1oaUL3+1sj7YX2eZgzY3bf4OudnGa7fQr6XVPD+nahOqLLd2kUzhAQoZkBOM9smr9FFFFFFFFFFFFFIQGBBGQeoNeX6Pa2mneMfGtrZ+F/tluRBFstY7dUiRosspDuvDHnABBxzW58JLK1t/h7ptxDbQxTXCsZpEjAaUiRwNxHJwPWu1oooooooooooooooooooooooooooooooooooooooopCMgg9DXNf8IHpf8AZo0c3F4dEHTS96+UOd339vm/f+b7/XjpxXTUUUUUUUUUUUUUUUhGQRkj3Hauf07wgmm3mqXiazqMtxqqBbiSQQcMo2qygRgAgcdMeoNWfDPhyLwvpa6Za313c2sfESXPlnyhkk4KopOSe+a2KKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKzPEWqy6H4fvdVhtkuTaRGUxPKY9yjk/NtbnGccflVjS73+0tJs7/y/K+1QJNs3Z27lBxnv1q3VbUL+30vTri/u3KW9tG0kjBScKBk8CqGhavqGtR/bJNJFjYSoHtnluVaaQEAglFBVQcn+MnjoKh1PxK8GtLoel6e2oamYhO6NKIYoYiwXc7nJ9eFVjx0FbcRkMSGZVSQqN6o24A9wDgZHvgfSn0UUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUUVz3j23F34H1a3+yPdySWzLFFHA0zGTHyYUAnIbBz268VxGj+G/tuojSrrT9Qh0/UvDkUMzy20oH2pWPLF1IDqAdpboNoXjAqHS9Eml+H2q3N5pgl1Kys59Hs/stmWZ8M4Z02KCQxYLnHG1jn5mqPVdKvbq1ie60e+uYz4YW2sVaxkkMF4pAOF2kxNwPmIXOODSaroN5Pquo+fpF/LdHwysTSrbSss16qgnLgbZHGBhiT8wGDkCur17StS8TfCmCziilkvjbwPJFdKySOyFS4IcA7iVPXg+uDmotAMumajrGs6do19YeHltFcaabUxSSXIGWaOE9PlwpxgEjjOM1h6jpMl3faxqsOiXV1da7FbXWiXlvDlrZ9oA3yA/uiCVY5O0gHk9K9RsEuo9PtkvZFluliUTug4Z8DcRwOCc9hViiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiqOr6PYa9pz6fqUBntpCrMgdkyQQRypB6gd6sWlpBY2yW1tGI4kzgZJJJOSSTySSSSTySSTzU1FFRXEEd1byW8u7y5FKtscocH0III/CnRRRwQpDDGscUahURFwqgcAADoKfRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRX/2Q==)
Question 22.Identify the monomer in the following polymeric structures.
![](data:image/png;base64,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)
Answer:Melamine and Formaldehyde
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)
Question 23.How is dacron obtained from ethylene glycol and terephthalic acid?
Answer:
Dacron is a polyester batting that should be added to any foam surface so that it will not be exposed directly to the fabric. Dacron has many indispensable qualities like batting reduces the friction foam has, and thus reduces wear to fabric and because polyester batting remains springy, it is ever ready to put some light pressure against fabric. This means that even as the fabric stretches with age (and always happens) batting will push against the fabric and keep wear-worn waves from developing.
![](data:image/png;base64,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)
Question 24.What is a biodegradable polymer? Give an example of a biodegradable aliphatic polyester.
Answer:Biodegradable polymers are designed to degrade into simpler components like water, CO2, Nitrogen etc. upon disposal by the action of living organisms. Extraordinary progress has been made in the development of practical processes and products from polymers such as starch, cellulose, and lactic acid. The need to create alternative biodegradable water-soluble polymers for down-the-drain products such as detergents and cosmetics has taken on increasing importance. Aliphatic polyesters are one of the important classes of biodegradable polymer. Example. Poly β-hydroxybutyrate – co-β-hydroxy valerate (PHBV)
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TWHTuz3te5TTkr5e+b+bCbdnSDdmX/UD6RIKU38Q1qBOGCnU5rHZF/51mKWVwHhsvKPvN0vqud5J8lnnuILNWx0IjSs46dmT08lZJUHRlAdCsHTHbd3l0BlAXaVbVh2v/myiUx91pRf5fJ3yuTYvKvk3/3U3VmgKYlHI0JgU5XZco1VXsH9Obw3CzD+H73ZsrlNDeIO7v83W7PRhrqmjv8FWo5QE/hZ0oyfeK/LG7wNELXCNyOVdeYWjU17ruhkKukZfJ35+hDh8E0pNlNZXs6Jc2Gsirkt2+mgTQqD1Xyd5f+w+g7+XtJjmswt+Tx6gO9w7lMHq8maJSE9eU9nWpQep2vUWWgN2GNSfhOWXozZ6s6TpUpy1mPiPQangq87kqOSR3vYZc0fJT8J1WfF+8CF6jbZaStdp5OQayO5fb4Jo5NanTf206siW2u3eSeTsmae6P0Kn4UtmOkZiFnj7zdACm38cHEwj75e3dP93etvl8slbcZjLhY15kB4qTPTygmBM73ZOLkrNKdmzK4qfgV+10XR3vfABP5/xdcf3m4Dv/FswztQjrcZpD8ifSnT6Zr9Z3wksi9AFSvOo9Ne3k+73q9xRNp33Tu1paVK1f1/zxQDtnK8/6wwQtRfqz8H66Pf8Hxuz3rWPJ4j47syTQVybpLGt2leMG2k6y4V8DGc6FH0Nmz53Lj57OVZab3faU+F2z9XQcj//MFhuZsJ2bNRj8AOEVbLc44okvW3xulT7gLH3yL/M160GkkK9Nak6SL6WeA88YQN2V9mo1cZrq5XPmdAfnDV438kxVP9zpoFNEkb37qHQA8JdomOeBW1QuDmmaD+MvEPAUV4OPlD/BBIiqudikRACB/AED+AID8AQD5AwDyBwDkDwDIHwCQPwAgfwDkDwCA/AGQPwAA8gdA/gAAyB/g0+XvnkYmN3XRz0hwN6ypFp5brm8Ks/pmMgCA/AHgwJF/4FHUhe9xteYztee57w23hgVA/gBwDfn3PvkvzBj4nj2fLXUaAAD5A8A15d/Z2QL13rD2CXIAgPwB4Dj5j2btvtPyt88ul8e+9oHj9Ww2BED+AHCg/GWKvvCxduQvG/8KN9pH/gDIHwA+XP7q9VZ9Zwr89nC2R2MDAPIH+Cr5r/jsKvnfN/e5nfyyDDDZjX3q9dM80x4AkD8A8veM5tdc6mev+Zdr/Ee1DyCVvQIZ5wAA+QPASeVvlwTU6F0vD6TSQWj0zYDUZ2v1HuIHQP4AcPaR/4pjpbYzQBkDIH8A+GD5AwBQCADIHwCQPwAgfwBA/gCA/AEA+QMA8gcA5A8A+wq/Mvfmt/fr5zI8AED+AB8m/1puzONjoowAAPkDfJ7804j8W8oIAJA/wGd2AG4B+eeUDwAgf4DPlH/lEf9I2QAA8l8OoLl7JrmHiooAJ6+/k5E/j9cFiLeZULxnuezL5O92S/uegc6OaTh7/e2M/KmzAPE2UwSYKZ/vk3/DCYcLBzInfq71B3i+LSF/5A9wqTo8ivxZpgJA/sgf+cOX1OFW5M/jdwGQP/JH/vAldTi7r/1TFgDIH/kjf/iyDgDlAID8kT/yBwAA5I/8kT8AACB/5I/8AQAA+SN/AABA/sgf+QMAAPJH/sgfAACQP/JH/gAAgPyRP/IHAADkj/yRPwAAIH/kj/wBAAD5I3/kDwAAyB/5I38AAED+yB/5AwAA8kf+yB8AAJA/8kf+AACA/JE/8gcAAOSP/JE/AADypyyQPwAAIH/kj/wBAAD5I3/kDwAAyB/5I38AAED+yB/5AwAA8kf+yP+9ecxI/+nylN4h0Hx2OX3qef7QNon8kf9iY25/6Nx3hdsP5cFBppa0tPJv6dImn6l+GO+VXNKby+u5/D3L+xXp3y1fhclTLfm4p7c4ID2l/Lauu64+p2ctp7tsJI33czzd31ffreW1WT6Tkf73tMkD0vOy2Iv8kf/S5+8VbwgE1dkJ6d298JD0JAD1Jr+zL8DI6w3p37VuDVaqEsSGd8tfOkmTL1BKem5nLycnyMAxZtL//jb5xjS9NPYif+Qf+2wllawIvN/fG8wBebjFGqMJPsEgc6D8L53+iGhjdSV9d0dRgnkfGbnO75412VpOoXN8lDyvnv492uSb0vPy2Iv8kX/ss0OsgqkKWr45D7OeRlyR37PJ/9Lpj6RzOlE9L5fkLp2D4czldEL5Xzr9e7TJN6Xn5bEX+V9c/tITLzbQCb73Uk+DiPaGfY1bptCKncgDv1lsCFZz4NihwJReOf0L52svUs9IpN9Yd19ZT5qlcpY0z2cuJ7Uu7mvH804x4VTpf0NdyX7TJt9UT94Re+ctbQr5n0/+rWuQKxnddKiHfKcKWG1MU4x2a1APfL7xEJJ/frX0S4dFn+M0ILu92FRXIqOXw8o5Iv/TlJP7vOfc9xH5t1dLv2y0857LF9SV6jdt8gz1ZKfYO29pU8j/u6b9p9i06BHrpmq665LT5q9Kv3RYMvUb9ZvzNZ5s2r9emhY9Ys/K1nI64bT/S9LvzpPrxJ65Tb4pTS+PvUz7I//YZ2+xChLbif7C9GehHcQXkf/L0y/r3e/eh9G9uy4spCdfOr9bzsNR5XRC+b88/Qeck+yIunB07EX+yH9NAK0io4DuoDxMSeA67eTxmuIzbvh7afqPmK6TEdsUKk+3Dn1AAB0XRnvZmcvphPJ/afrl+9WZ2+SbO68vi73IH/kvfb6UilaY13sJrulB+egkXaVLgzSY2lxq1Caea2IliB22W/5V6T9yo07y97r6Nvl7Q6JU8lgfkJ5U6ujDDX1UnS7PXE7qHN98HbzkuOv8X5J++Xx1YGxc1SbfmJ6Xxl7kj/zXNnZ9l6nu6PUxCRSN2aBSmyBfJH/v2FWpNfEs+XvnriY55s5zu6dfXvtzF8CDzkshgalXQSo/uK7Unvp7dJqi5RSro6F6ceX0S3vQHYf8jG3yoI7WS2Iv8kf+8Bnn1V6hwDmGK9Vfe4XCx91L/4RljvyRPwAAIH/kj/wBAAD5I3/kf+I8td90N6or1DH1/4op3GhZ5d90MxXqMPJH/sh/zzz1R2zag+WgwrlZLKsiOeCJcUAdRv7IH/kDgRP5A/JH/sgf+QOBE/lTh5E/8kf+yB8InMifOoz8kT/yR/6A/JE/dRj5I3/kj/wB+SN/6jDyR/7IH/kTODk3yJ86jPyRP/JH/gROQP7UYeSP/JE/8idwIn+gDiN/5I/8kT+BE/kDdRj5I3/kj/wJnMgfqMPIH/kjfwRD4ET+QB1G/sgf+QOBE/kDdRj5I3/kDwRO5A/UYeSP/JE/EDiRPyB/QP7IHwicyB+QP/JH/sgfCJzInzqM/JE/8kf+QOBE/tRh5I/8kf8J8pT/kFKJz1PH1P+rHzLKJVhW6b3+UhbUYeSP/JE/AAAgf+SP/AEAAPkjf+S/lE+mmoG6Sx4B+SP/T5P/PYBIflqXrx9K9Xcq/073ii6vp/Ld++cGeZ1Nafucj1TKuFPn487tXt6U0T9lVZv6W7ryks/c15pHqaM3tzdA9rjc5PX7+xXtc5f05lJ3dXpdff64fRnIH/lfNR+lBL7c815nNuzcg8fo+VwhwQXx73NO7uU+BM7VzMa2Byl6pS3C7017nX0jZXn9lG35au1TOiL3zkbrea+VvHzUpmLkj/yvmo8plg8dMCS49Mj/peejipVlKMB/aVndYpf3mbrbhIL0yeV/qfYpHZLJJ3jpGNzf65A/8kf+x+ah2DKSRP5vOSdDTO6qc/D10/9SDvWG9nop+V+tfYrc55jcpXMwf9LoH/kj/6vmYd7w+V7kVBhq5L+r0PoVQvjqK022Ck1N+xceNpVn4BjPkn5K+1xTlvo8IH/kj/yPy0P/RHAZzSa0RvXmCzUCGJZGsYD8f9txfUL+jYc/5Sl1t1d1PQ2NsHci/5T2ifwB+V8nD90rphUluLjdxgONYtM5mWJlpsr6lDvT31hO1Sum/WWneqZ+o6Z9rk5v7q42WCH/j7lEEfkj/ysH0Grl5zetKcpubC5N23ZObrFg8onB88lyypbWl5+Rv3m9PLL+XrF9Sue1X5qd+LC6OKvyrCSPqdSf2zfN0iH/a+WjDzVWqcDVM8FFXXvc87yAp0ZPVeD98dN2S/+yDU6h+qVH7U/Kv6V9bk5vHbmkMvvEWSvz8CJ3aWYpHYHmmx44hfyvlQ+3/teb4FC4G4io1+6fmwIjJO86nlzby0bAbefEBZDCI4IbnamHMulUsE1VB6rW0+VSD/+ZQlc71BuPMA+/n8IV26eka9AdAHVPho8bBRv5d9JGK/X313TWkf/18pJJJdUbkUoTgApzdzEdaF0Pt/YE1/pbKv4LZgA6s2mLsvTLsTF1tzZSLNRdACu1pp+puwE2ak281HcBpH0+3YG19fcjlwCN/B9m5mRm6mv25yB/ArILqKcYPQFs7HRpyX7iSJX2+QL5qyW73Pz9NTN1yB8AAL5N/o25pXQryx9f08H6JvmPgWt3v/oyLACAD4z5oXs1OPkPZgPmzbd3B/lfvyKkkbt28ZhNAIDPivmheJ8HPp9927IKFQUAAODbOkgUAgAAAPIHAAAA5A8AAADIHwAAAJA/AAAAIH8AAABA/gAAAID8AQAAAPkDAAAA8gcAAADkD3CxBve/e4g3isrec9w8771xz1aXZ1To12t5rTKvP7wfOW5l0laq977mAScAyB8A3tEBSOXZ4Z0I+S7d6f6kMfWZSj7Ter47ylPJtNhb9cSyzBy3MIL//98OpK3l8dcAyB8AXtMBmLVknbzdDIDIe/aNwN3jSc1rjZO/eb3zfPbeeRgD6XroVAAA8geA18m/0K/tKP97p2Iyr1W+Y8tvtpwfAOQPAO+RvxNytZf877MIMu3fmdfTwOv3WYKM8wOA/AHgdfJ3a/6VTLff3JS7kv/gZK+YQvKXY3bqczffNL5aZsjk7/s+gRvnBgD5A8B75P+w23/HkX8tx+htB0Bkr5cZ/lxVAADIHwBeJ/8m8v5ea/6uA1B73uvcxj97PABA/gBwXfkXod9S7/W+zgEAIH8AOEb+5S/l38nafxb4nUF+h8v7AJA/ALxI+pna2T8ERva52pB3U9f+p9IpmORa/VK91rsOhWKUz+aR9FShG/4AAPIHgM/tkDDqB0D+AAAAgPwBAAAA+QMAAADyBwAAAOQPAAAAZ+P/AHGGi6mdK5i+AAAAAElFTkSuQmCC)
Explain the terms polymer and monomer.
Answer:
The word polymer comes from poly- (many) and -mer (part). Polymers are generally high molecular mass substances that have repeating units of smaller molecules. They may be a natural or synthetic macromolecule. The single molecular units of which a large chains are made is known as ‘monomer’. These monomers generally have high molecular mass. (103-107u). Some examples of polymers are polythene, Bakelite, rubber, Buna-N and many more.
Question 2.
What are natural and synthetic polymers? Give two examples of each type.
Answer:
Based on source, polymers can be classified as below:
(i) Natural polymers: Those polymers obtained from plants and animals such as proteins, cellulose, starch and other resins.
(ii) Semi Naturalpolymers: Those polymers that are derivatives of natural polymers fall under this category. Cellulose Nitrate used as a propellant and in guncotton and Cellulose Acetate used in photography are prepared from Cellulose.
(iii) Synthetic polymers: Those polymers which are prepared in the laboratory are called synthetic polymers. Bakelite, Polythene, synthetic fibers and rubbers are some of its examples.
Question 3.
Distinguish between the terms homopolymer and copolymer and give an example of each.
Answer:
Copolymers are those polymers that consist of more than one monomeric repeating unit. Some of the copolymers are Saran, Butadiene, Nitrile Rubber, Butyl Rubber, Viton and many more.
Homopolymers are those in which there is only one monomeric unit. Some of the examples of homopolymers are polypropylene, Polythene and many more.
Question 4.
How do you explain the functionality of a monomer?
Answer:
The functionality of a monomer is defined as the number of bonds that a monomer's repeating unit forms in a polymer with other monomers. A linear polymer is formed by polymerizing if the functionality of monomer is two and is bifunctional (a thermoplastic).
Question 5.
Define the term polymerization.
Answer:
In chemical reactions when monomer units form chains or three–dimensional networks, it is known as polymerization. Various methods of polymerization are Step-growth polymerization, Chain-growth polymerization and Condensation polymerization.
Question 6.
Is (NH–CHR–CO)n, a homopolymer or copolymer?
Answer:
It is polyvinylchloride. It is a homopolymer as it is made up of the same type of repeating monomeric units, i.e. NH2-CHR-COOH.
Question 7.
In which classes, the polymers are classified based on molecular forces?
Answer:
Polymers are classified in four classes on basis of molecular forces. These classes are
(i) Elastomers: in these polymers, weak intermolecular forces mainly hold chains. These weak links permit polymers to be stretched.
(ii) Fibres: they possess high tensile strength and high modulus. They have strong intermolecular forces like hydrogen bonding. These strong forces also lead to close packing of chains and thus impart crystalline nature. The examples are polyamides, polyesters, etc.
(iii) Thermoplastic Polymers: They are linear or slightly branched long chain molecules capable of repeatedly softening on heating and hardening on cooling. They possess intermolecular forces of attraction intermediate between elastomers and fibers. Some common thermoplastics are polythene, polystyrene, polyvinyl, etc.
(iv) Thermosetting Polymers: They are cross-linked or heavily branched molecules, which on heating undergo extensive cross-linking in molds and again become infusible. Some common examples are Bakelite, urea-formaldehyde resins, etc.
Question 8.
How can you differentiate between addition and condensation polymerisation?
Answer:
In Addition polymerisation, monomers generally join together to form saturated polymers. There are three steps to chain reaction to form addition polymer, they are initiation, propagation and termination. In condensation polymerisation, functional groups of two monomers react together to release a small molecule to form a polymer. Generally, small molecules like water or HCl are released as by-products.
Question 9.
Explain the term copolymerisation and give two examples.
Answer:
Copolymers are those polymers that consist of more than one monomeric repeating unit. Copolymerisation is a process of reacting a mixture of more than one monomeric species and form a copolymer. The copolymer can be made not only by chain growth polymerisation but by step growth polymerisation also. For example, a mixture of 1, 3 – butadiene and styrene forms Buna-S and 1-3 – butadiene and acrylonitrile form Buna-N.
Question 10.
Write the free radical mechanism for the polymerization of ethene.
Answer:
Chain initiation
The chain is initiated by free radicals, Ra•, produced by the reaction between some of the ethene and the oxygen initiator.
Chain propagation
Each time a free radical hits an ethene molecule a new longer free radical is formed.
Ra• + CH2 = CH2→ RaCH2CH2•
RaCH2CH2• + CH2 = CH2→ RaCH2CH2CH2CH2 •
Chain termination
Eventually two free radicals hit each other producing a final molecule. The process stops here because no new free radicals are formed.
Ra(CH2)m• + •(CH2)n Ra → Ra(CH2)m(CH2)nRa
Because chain termination is a random process, polyethene will be made up of chains of all sorts of different lengths.
Question 11.
Define thermoplastics and thermosetting polymers with two examples of each.
Answer:
Thermoplastic Polymers: They are linear or slightly branched long chain molecules capable of repeatedly softening on heating and hardening on cooling. They possess intermolecular forces of attraction intermediate between elastomers and fibers. Some common thermoplastics are polythene, polystyrene, polyvinyl, etc.
Thermosetting Polymers: They are cross-linked or heavily branched molecules, which on heating undergo extensive cross-linking in moulds and again become infusible. Some common examples are Bakelite, urea-formaldehyde resins, etc.
Question 12.
Write the monomers used for getting the following polymers.
(i) Polyvinyl chloride (ii) Teflon (iii) Bakelite
Answer:
(i) Ethylene dichloride
(ii) Tetrafluoroethene
(iii) Phenol and formaldehyde
Question 13.
Write the name and structure of one of the common initiators used in free radical addition polymerization.
Answer:
One of the common initiators used in free radical addition polymerization is Benzoyl peroxide. Its structure is
Question 14.
How does the presence of double bonds in rubber molecules influence their structure and reactivity?
Answer:
Natural rubber is a linear cis-1, 4-polyisoprene in which double bonds are present between C2& C3. It increases the elasticity of the rubber, as the chains are held together by weak van der waals forces and have coiled structure. Therefore, the natural rubber has coiled structure & shows elasticity & is non-crystalline.
Question 15.
Discuss the main purpose of vulcanisation of rubber.
Answer:
Vulcanization of natural rubber is done to improve upon all these properties. In this process, a mixture of raw rubber with sulphur and appropriate additive is heated at a temperature range between 373 K and 415 K.
This is a slow process; therefore, some additives like zinc oxide etc. are used to accelerate the process. During this process, sulphur cross links are formed which makes rubber hard, tough with greater tensile strength .The vulcanized rubber has excellent elasticity, low water absorption, resistance to oxidation & organic solvents.
Question 16.
What are the monomeric repeating units of Nylon-6 and Nylon-6,6?
Answer:
Monomeric units of nylon-6 is Caprolactam and for Nylon-6,6 is adipoyl chloride and hexamethylene diamine.
Question 17.
Write the names and structures of the monomers of the following polymers:
Buna-S
Answer:
1,3-Butadiene and Styrene
Question 18.
Write the names and structures of the monomers of the following polymers:
Buna-N
Answer:
1,3 Butadiene and Acrylonitrile
Question 19.
Write the names and structures of the monomers of the following polymers:
Dacron
Answer:
1,2-Ethanediol and Terephthalic Acid
Question 20.
Write the names and structures of the monomers of the following polymers:
Neoprene
Answer:
Chloroprene
Question 21.
Identify the monomer in the following polymeric structures.
Answer:
Adipoyl chloride and Hexamethylene diamine
Question 22.
Identify the monomer in the following polymeric structures.
Answer:
Melamine and Formaldehyde
Question 23.
How is dacron obtained from ethylene glycol and terephthalic acid?
Answer:
Dacron is a polyester batting that should be added to any foam surface so that it will not be exposed directly to the fabric. Dacron has many indispensable qualities like batting reduces the friction foam has, and thus reduces wear to fabric and because polyester batting remains springy, it is ever ready to put some light pressure against fabric. This means that even as the fabric stretches with age (and always happens) batting will push against the fabric and keep wear-worn waves from developing.
Question 24.
What is a biodegradable polymer? Give an example of a biodegradable aliphatic polyester.
Answer:
Biodegradable polymers are designed to degrade into simpler components like water, CO2, Nitrogen etc. upon disposal by the action of living organisms. Extraordinary progress has been made in the development of practical processes and products from polymers such as starch, cellulose, and lactic acid. The need to create alternative biodegradable water-soluble polymers for down-the-drain products such as detergents and cosmetics has taken on increasing importance. Aliphatic polyesters are one of the important classes of biodegradable polymer. Example. Poly β-hydroxybutyrate – co-β-hydroxy valerate (PHBV)