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Edexcel IGCSE Maths

Topic questions Pure mathematics Straight line graphs

Straight line graphs

22 questions · 80 marks · about 1.5 hours

Straight line graphs questions

Edexcel 4MA1 Straight line graphs 22 questions

Paper 1F June 2025 Foundation tier, Question 8 4 marks

(a)

Complete the table of values for y maths symbol 2x maths symbol1

xโˆ’2โˆ’10123
yโˆ’15
[2]
Reveal mark scheme Mark scheme for question 8(a)
(b)

On the grid, draw the graph of y maths symbol 2x maths symbol1 for values of x from โ€“2 to 3

Figure for question 8
[2]
Reveal mark scheme Mark scheme for question 8(b)

Paper 1F June 2025 (R) Foundation tier, Question 11 3 marks

On the grid, draw the graph of y = 2 x โ€“ 5 for values of x from โ€“1 to 4

Figure for question 11
[3]
Reveal mark scheme Mark scheme for question 11

Paper 2F June 2025 Foundation tier, Question 26 5 marks

(a)

Solve the inequality 7 โ€“ 3t < 2t + 15

The region R, shown shaded in the diagram, is bounded by three straight lines.

Figure for question 26
[2]
Reveal mark scheme Mark scheme for question 26(a)
(b)

Write down three inequalities that define the region R

[3]
Reveal mark scheme Mark scheme for question 26(b)

Paper 1F June 2023 (R) Foundation tier, Question 12 3 marks

On the grid, draw the graph of y = 4 โ€“ 2 x for values of x from โ€“1 to 4

Figure for question 12
[3]
Reveal mark scheme Mark scheme for question 12

Paper 1F June 2023 Foundation tier, Question 22 4 marks

Figure for question 22

The region R, shown shaded in the diagram, is bounded by three straight lines.

Find the inequalities that define R

[4]
Reveal mark scheme Mark scheme for question 22

Paper 1F January 2023 Foundation tier, Question 11 3 marks

On the grid below, draw the graph of y = 1 โ€“ 2x for values of x from โ€“2 to 3

Figure for question 11
[3]
Reveal mark scheme Mark scheme for question 11

Paper 2H January 2023 (R) Higher tier, Question 5 3 marks

On the grid, draw the graph of 5x + 2y = 10 for values of x from โ€“2 to 4

Question 5, shown as an image
Question 5, shown as an image
Question 5, shown as an image
[3]
Reveal mark scheme Mark scheme for question 5

Paper 2F June 2022 (R) Foundation tier, Question 14 3 marks

On the grid, draw the graph of y = 2 x โ€“ 1 for values of x from โ€“1 to 4

Figure for question 14
[3]
Reveal mark scheme Mark scheme for question 14

Paper 1F January 2022 Foundation tier, Question 14 3 marks

On the grid, draw the graph of y = 2 x โ€“ 3 for values of x from โ€“2 to 4

Figure for question 14
[3]
Reveal mark scheme Mark scheme for question 14

Paper 2F January 2022 (R) Foundation tier, Question 24 5 marks

(a)

Write down an equation of the straight line with gradient โ€“3 and which passes through the point with coordinates (0, 5)

[2]
Reveal mark scheme Mark scheme for question 24(a)
(b)

Show, by shading on the grid, the region defined by all three of the inequalities

Question 24, shown as an image

Label the region R

Figure for question 24
Question 24, shown as an image
[3]
Reveal mark scheme Mark scheme for question 24(b)

Paper 2H January 2022 Higher tier, Question 13 3 marks

The shaded region in the diagram is bounded by three lines. The equation of one of the lines is given.

Figure for question 13

Write down three inequalities that define the shaded region.

[3]
Reveal mark scheme Mark scheme for question 13

Paper 2H January 2022 Higher tier, Question 21 5 marks

Also involves Rearranging formulae ยท Quadratic graphs

Figure for question 21
(a)

Use the graph to find estimates for the solutions of the equation 2x2 โˆ’ 4x โˆ’ 1 = 0 Give your solutions correct to one decimal place.

[2]
Reveal mark scheme Mark scheme for question 21(a)
(b)

By drawing a suitable straight line on the grid, find estimates for the solutions of the

Question 21, shown as an image
[3]
Reveal mark scheme Mark scheme for question 21(b)

Paper 1F January 2021 (R) Foundation tier, Question 11 3 marks

On the grid, draw the graph of y = 3 โ€“ 2x for values of x from โ€“2 to 3

Figure for question 11
[3]
Reveal mark scheme Mark scheme for question 11

Paper 2F January 2021 Foundation tier, Question 18 4 marks

Figure for question 18
(a)

On the grid, draw and label the straight line with equation

(a)(i)

x = 1.5

[1]
(a)(ii)

y = x

[1]
(a)(iii)

x + y = 6

[1]
Reveal mark scheme Mark scheme for question 18(a)(iii)
(b)

Show, by shading on the grid, the region that satisfies all three of the inequalities

Label the region R.

[1]
Reveal mark scheme Mark scheme for question 18(b)

Paper 1F November 2020 Foundation tier, Question 16 3 marks

On the grid, draw the graph of y = 7 โ€“ 4 x for values of x from โˆ’2 to 3

Question 16, shown as an image
Question 16, shown as an image
Question 16, shown as an image
Question 16, shown as an image
Question 16, shown as an image
[3]
Reveal mark scheme Mark scheme for question 16

Paper 2F November 2020 (R) Foundation tier, Question 24 3 marks

Show, by shading on the grid, the region that satisfies all three of the inequalities

Question 24, shown as an image

Label the region R.

Figure for question 24
[3]
Reveal mark scheme Mark scheme for question 24

Paper 1F January 2020 (R) Foundation tier, Question 11 3 marks

On the grid, draw the graph of y= 3x+ 2 for values of x from โˆ’2 to 4

Question 11, shown as an image
Question 11, shown as an image
Question 11, shown as an image
[3]
Reveal mark scheme Mark scheme for question 11

Paper 1H January 2020 Higher tier, Question 10 3 marks

The shaded region in the diagram is bounded by three lines. The equation of one of the lines is given.

Figure for question 10

Write down the three inequalities that define the shaded region.

[3]
Reveal mark scheme Mark scheme for question 10

Paper 2F January 2020 Foundation tier, Question 8 4 marks

(a)

Complete the table of values for y = 3x โ€“ 1

xโ€“10123456
yโ€“1514
[2]
Reveal mark scheme Mark scheme for question 8(a)
(b)

On the grid, draw the graph of y = 3x โ€“ 1 for values of x from โ€“1 to 6

Question 8, shown as an image
Question 8, shown as an image

โ€“ 2

Question 8, shown as an image
[2]
Reveal mark scheme Mark scheme for question 8(b)

Paper 2F January 2020 (R) Foundation tier, Question 25, also on the Higher paper 4 marks

(a)

Write down the integer values of x that satisfy the inequality โˆ’2maths symbol x โ‰ค4

The region R, shown shaded in the diagram, is bounded by three straight lines.

Figure for question 25
[2]
(b)

Write down the three inequalities that define the region R.

[2]
Reveal mark scheme Mark scheme for question 25(b)

Paper 2H January 2020 (R) Higher tier, Question 11, also on the Foundation paper 4 marks

(a)

Write down the integer values of x that satisfy the inequality โ€“2 maths symbol x maths symbol 4

The region R, shown shaded in the diagram, is bounded by three straight lines.

Figure for question 11
[2]
(b)

Write down the three inequalities that define the region R.

[2]
Reveal mark scheme Mark scheme for question 11(b)

Paper 1F June 2018 Foundation tier, Question 19 5 marks

(a)

On the grid, draw the graph of y = 2 x + 3 for values of x from รญ2 to 3

Figure for question 19
[3]
Reveal mark scheme Mark scheme for question 19(a)
(b)

Show, by shading on the grid, the region that satisfies all three of the inequalities

Label the region R.

[2]
Reveal mark scheme Mark scheme for question 19(b)

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