Condensation polymerisation occurs when monomers join with the elimination of small molecules such as water (H₂O), ammonia (NH₃), or hydrogen chloride (HCl).
⚠️ Key Requirements:
• Usually TWO different monomers
• Each monomer has TWO functional groups
• Products: Polymer + Small molecule (by-product)
๐งต NYLON - A Polyamide
Monomers:
1. DICARBOXYLIC ACID (two —COOH groups)
O O
║ ║
H—O—C—[XXXX]—C—O—H
2. DIAMINE (two —NH₂ groups)
H H
| |
H—N—[YYYY]—N—H
REACTION:
O O H H
║ ║ | |
H—O—C—[XX]—C—O—H + H—N—[YY]—N—H
↓ ↓
removes OH removes H
↓_________________↓
H₂O (water)
↓ FORMS ↓
O O H H
║ ║ | |
—C—[XXXX]—C—N—[YY]—N—
↑_______↑
AMIDE LINKAGE
(—CO—NH—)
๐ Properties of Nylon:
✓ Strong and durable
✓ Can be drawn into fibres
✓ Resistant to wear
1. DICARBOXYLIC ACID (two —COOH groups)
O O
║ ║
H—O—C—[XXXX]—C—O—H
2. DIOL (two —OH groups, an alcohol)
H—O—[YYYY]—O—H
REACTION:
O O
║ ║
H—O—C—[XX]—C—O—H + H—O—[YY]—O—H
↓ ↓
removes OH removes H
↓_________________↓
H₂O (water)
↓ FORMS ↓
O O
║ ║
—C—[XXXX]—C—O—[YY]—O—
↑_______↑
ESTER LINKAGE
(—CO—O—)
๐ Properties of PET:
✓ Strong and lightweight
✓ Water-resistant
✓ Transparent when thin
✓ Recyclable!
♻️ PET Recycling:
PET → Heat (no air) → Breaks into monomers → Separated → New PET products
Recycled PET used for: carpets, fleece jackets, new bottles
⚖️ Comparison: Addition vs Condensation
Feature
Addition
Condensation
Monomers
ONE type (alkene)
TWO types
Requirement
Must have C=C
Must have 2 functional groups each
Products
Polymer ONLY
Polymer + small molecule
By-products
None
H₂O, HCl, or NH₃
Formula pattern
Exact multiple of monomer
NOT exact multiple
Examples
Poly(ethene), PVC
Nylon, PET, Proteins
4️⃣ Plastics and Pollution
PLASTICS = Materials made from synthetic polymers
๐ฅ Types of Plastics
Thermoplastics
Thermosetting Plastics
✓ Soften when heated
✗ Do NOT soften when heated
✓ Can be reshaped
✗ Harden permanently
✓ Recyclable
✗ Decompose if overheated
Ex: Poly(ethene), PVC
Ex: Bakelite, epoxy resin
๐ Environmental Problems
⚠️ THE BIG PROBLEM: Most plastics are NON-BIODEGRADABLE
This means:
• Bacteria cannot break them down
• Plastic waste stays for 100s of years
• Accumulates in environment
♻️ THE 3 Rs SOLUTION:
1. REDUCE → Use less plastic
2. REUSE → Use items many times
3. RECYCLE → Turn old plastic into new products
5️⃣ Natural Polymers - PROTEINS
PROTEINS = Natural polyamides made from amino acid monomers
Found in: muscles, skin, hair, nails, enzymes, antibodies
๐งฌ Amino Acids - The Building Blocks
General Structure of Amino Acid:
H O
| ║
H—N—C—C—O—H
|
R
Where:
• —NH₂ = amino group
• —COOH = carboxylic acid group
• R = side chain (different for each amino acid)
• H = hydrogen on central carbon
Examples of Amino Acids:
GLYCINE (simplest): R = H
Formula: H₂N—CH₂—COOH
ALANINE: R = CH₃
Formula: H₂N—CH(CH₃)—COOH
CYSTEINE: R = CH₂SH (contains sulfur)
Found in hair and skin proteins
๐ Important Facts:
• About 20 different amino acids exist
• All proteins contain: C, H, O, N
• Some also contain: S, P
• Proteins have hundreds to thousands of amino acids
๐ How Proteins Form
Condensation Polymerisation:
AMINO ACID 1 + AMINO ACID 2
↓ ↓
H O H O
| ║ | ║
H-N-□-C-O-H + H-N-△-C-O-H
↓ ↓
removes OH removes H
↓________________↓
H₂O (water)
↓ FORMS ↓
H O H O
| ║ | ║
H-N-□-C-N-△-C-O-H
↑
PEPTIDE LINKAGE
(amide linkage)
—CO—NH—
Other note source ๐ SEQUENCES, SURDS & SETS Cambridge IGCSE Mathematics ๐ 9.1 SEQUENCES Definition & Notation Sequence: A list of numbers following a specific rule. Each number = term . T₁, T₂, T₃ = 1st, 2nd, 3rd terms Tโ = nth term (general term) Types of Sequences Type Rule Example Formula Arithmetic Common diff (d) 2,6,10,14 Tโ=dn+c Geometric Common ratio (r) 3,6,12,24 Tโ=ar^(n-1) Quadratic 2nd diff constant 2,5,10,17 ...
Other note source ๐ DIFFERENTIAL EQUATIONS Cambridge AS & A Level Mathematics (Chapter 10) Sections 10.1 - 10.2: Separating Variables & Forming Equations ๐ฏ What is a Differential Equation? Definition: An equation containing derivatives such as dy/dx or d²y/dx² is called a differential equation . KEY CONCEPT: The solution of a differential equation is a function , not just a number! Types of Solutions Solution Type Description Example General Solution Contains arbitrary constant(s) y = x³ + C Particular Solution Specific solution using initial conditions y = x³ + 5 First-Order Differential Equation: Contains only dy/dx (first derivative) Example: dy/dx = 3x² Differential Equation General Solution Particular Solution ๐ง Section 10.1: Separation of Variables The Basic Method STEP-BY-STEP PROCEDURE: Separate the variables: Rearrange to get f(y)...