IGCSE Maths Tutorial

Easy & Fun Learning for Kids

✏️ IGCSE Maths Tutorial – Learn Maths the Fun Way

Welcome to our Maths Tutorial page! Here, children learn maths step by step with simple explanations, examples, and friendly teaching methods.

Our IGCSE Maths Tutorial is specially designed for students from Grade 1 to Grade 10. Each lesson focuses on clear understanding, practice, and confidence building.

Maths tutorials are explained in an easy and child-friendly language so students can enjoy learning without fear. Concepts are broken down into small steps, making learning smooth and effective.

📚 What Will You Learn in Maths Tutorials?

  • ✔ Numbers, addition, subtraction, multiplication & division
  • ✔ Fractions, decimals, and percentages
  • ✔ Algebra basics and equations
  • ✔ Geometry, shapes, and measurements
  • ✔ Word problems and logical thinking

🌟 Why Our Maths Tutorial is Perfect for Children

✔ Simple explanations for young minds
✔ Step-by-step teaching style
✔ Based on latest IGCSE curriculum
✔ Helps improve confidence and accuracy
✔ Useful for students, parents, and teachers

🧮 Maths Tutorials by Class

Choose your class and start learning maths step by step:

👉 IGCSE Grade 1 Maths Tutorial
👉 IGCSE Grade 2 Maths Tutorial
👉 IGCSE Grade 3 Maths Tutorial
👉 IGCSE Grade 4 Maths Tutorial
👉 IGCSE Grade 5 Maths Tutorial
👉 IGCSE Grade 6 Maths Tutorial
👉 IGCSE Grade 7 Maths Tutorial
👉 IGCSE Grade 8 Maths Tutorial
👉 IGCSE Grade 9 Maths Tutorial
👉 IGCSE Grade 10 Maths Tutorial
This IGCSE Maths Tutorial page helps students understand maths concepts clearly through guided lessons, practice examples, and easy explanations, supporting better learning and exam preparation.

Exercise 8.2 – Fractions and the Correct Order of Operations

Question (a)

2 1/8 + (1 1/2 − 1/4)

Working:

1 1/2 − 1/4

= 6414

= 54

= 1 1/4

2 1/8 + 1 1/4

= 2 1/8 + 1 28

= 3 3/8

Answer: 3 3/8


Question (b)

3 + 2/3 × 4/5

Working:

2/3 × 4/5

= 2 × 43 × 5

= 815

3 + 815

= 3 815

Answer: 3 8/15


Question (c)

2² ÷ 3/5 − 1 5/6

Working:

2² = 4

4 ÷ 35

= 4 × 53

= 203

1 5/6 = 116

203 = 406

406116

= 296 = 4 5/6

Answer: 4 5/6

Exercise 8.3 – Multiplying Fractions

Rule: While multiplying fractions, cancel common factors first, then multiply.


Example

Calculate: 34 × 20

Working:

20 = 4 × 5

34 × 4 × 5

(Cancelling 4)

3 × 5

= 15

Answer: 15


Question 1: Copy and complete the working

(a)

32 × 12

Working:

12 = 3 × 4

32 × 3 × 4

(Cancelling 3)

12 × 4

= 6

Answer: 6


(b)

35 × 20

Working:

20 = 5 × 4

35 × 5 × 4

(Cancelling 5)

3 × 4

= 12

Answer: 12


(c)

56 × 18

Working:

18 = 6 × 3

56 × 6 × 3

(Cancelling 6)

5 × 3

= 15

Answer: 15


Question 2: Work out these multiplications

(a)

14 × 18

Working:

18 = 6 × 3

14 × 6 × 3

= 64 × 3

= 184

= 4 12

Answer: 4 1/2


(b)

38 × 10

Working:

10 = 5 × 2

38 × 5 × 2

= 308

= 3 34

Answer: 3 3/4


Remember

✔ Always cancel common factors first
✔ Multiply the remaining numbers
✔ Convert the final answer into a mixed number if required
✔ Write steps neatly in exams

Exercise 8.4 – Dividing Fractions

Rule

When we divide by a fraction, we turn the fraction upside down and multiply.


Focus – Question 1

Match each division with the correct multiplication.

A. 12 ÷ 34 = 12 × 43

B. 12 ÷ 35 = 12 × 53

C. 12 ÷ 14 = 12 × 41

D. 12 ÷ 53 = 12 × 35

E. 12 ÷ 43 = 12 × 34


Focus – Question 2

(a) 12 ÷ 23

Working:

= 12 × 32

= 6 × 2 × 32

(Cancelling 2)

= 6 × 3

= 18

Answer: 18


(b) 18 ÷ 34

= 18 × 43

= 6 × 3 × 43

(Cancelling 3)

= 6 × 4

= 24

Answer: 24


Practice – Question 6

(a)

34 ÷ 45

= 34 × 54

= 1516

Answer: 15/16


(b)

56 ÷ 15

= 56 × 51

= 256

= 4 16

Answer: 4 1/6


Question 9 – Statement Check

Sofia says: “If I divide a proper fraction by a different proper fraction, the answer will always be a proper fraction.”

Explanation:

This statement is incorrect because dividing by a proper fraction means multiplying by its reciprocal, which is greater than 1.


Challenge – Question 11

(a)

(1 − 34) ÷ (1 − 27)

= 14 ÷ 57

= 14 × 75

= 720

Answer: 7/20


Remember

✔ Always change division to multiplication
✔ Flip the second fraction (reciprocal)
✔ Cancel common factors
✔ Show neat steps in exams

Exercise 8.5 – Making Calculations Easier

Key word: Strategies

Focus – Question 1

Work out the answer to each calculation. Some working has been shown.

(a)

( 12 + 1.5 )² + 9

= ( 12 + 1 12

= ( 2 )²

= 4

= 4 + 9 = 13

Answer: 13


(b)

( 2 35 − 0.6 )³ − 3

0.6 = 35

= ( 2 3535

= ( 2 )³

= 8 − 3 = 5

Answer: 5


(c)

5² − ( 4 14 + 0.75 )

0.75 = 34

= 5² − ( 4 14 + 34 )

= 25 − 5

= 20

Answer: 20


Focus – Question 2

Work out these calculations. Use the same strategy as Question 1.

(a)

10 × ( 2.5 + 5 12 )

2.5 = 2 12

= 10 × 8 = 80

Answer: 80


(b)

( 3.3 + 5 710

3.3 = 3 310

= ( 9 )²

= 81

Answer: 81


Practice – Question 5

Work out the volume of this cuboid.

Length = 20 cm, Width = 2.5 cm, Height = 3.5 cm

Volume = l × w × h

= 20 × 2.5 × 3.5

= 175 cm³

Answer: 175 cm³


Practice – Question 6

(a)

0.44 × 5²

0.44 = 44100

= 44100 × 25

= 11

Answer: 11


Practice – Question 8

The diagram shows a triangle. Work out the area.

Area = 12 × base × height

= 12 × 3.6 × 49

= 0.8 m²

Answer: 0.8 m²


Practice – Question 9

Work out the area of each circle.

(a)

π = 227, radius = 3.5 cm

Area = πr²

= 227 × 3.5²

= 38.5 cm²

Answer: 38.5 cm²


Formula Question

V = 13 πr²h

(a)

r = 3.5 cm, h = 12 cm, π = 227

V = 13 × 227 × 3.5² × 12

= 154 cm³

Answer: 154 cm³


Remember

✔ Change decimals to fractions when helpful
✔ Use brackets and powers first
✔ Simplify step by step
✔ Write neat working for full marks

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