Cambridge & Pearson Edexcel Past Paper Questions

Gita has n stamps. Ravi has twice as many stamps as Gita. Sanjay has 7 fewer stamps than Ravi. Altogether, the three children have 108 stamps. Form...

f(x) = 4(2-x) g(x) = 7 - 3x/5

(a) [Figure 7.1] The diagram shows part of an n-sided regular polygon ABCDEFGH... DCF = EFC = 24°.

(a) H is the point (-7, 4) and HJ = (10, -6)

(a) [Figure 9.1] In triangle ABC, AC = 6.4cm, BC = 9.5cm and BÂC = 79°.

10 Amira drives 40 km to work. (a) Amira takes x minutes to drive the first 30km of the journey. Show that her average speed in km/h for the first ...

Write these numbers in order of size, starting with the smallest. 3/4 0.83 17/20 82% 0.8

Work out 45% of 30.

Shade one more small square so the diagram has rotational symmetry of order 4.

Simplify 3a - a + 2a.

ABC is a triangle with AC = 5 cm and BC = 7 cm. (a) Using ruler and compasses only, construct triangle ABC. Side AB has been drawn for you. [Figure...

Evaluate 4⁰.

Write 6300 m in kilometres.

The interior angle of a regular polygon is 156°. Find the number of sides of this regular polygon.

A triangle has one angle of 55°. The other two angles in the triangle are in the ratio 3 : 2 . Calculate the size of the smallest angle in the tria...

By writing each number correct to 1 significant figure, estimate the value of 58.24 32.5×0.126.

Solve the simultaneous equations. Show all your working. 2x - y = 12 7x+3y = 29

The diagram shows triangle A and triangle B. [Figure with x-y grid showing triangle A and triangle B]

Express 60 as the product of its prime factors.

The point A has position vector (3/-7) and AB = (-5/12).

A 4-sided spinner numbered 1 to 4 is spun many times. The table shows the results of the spins. [Table: Number (1, 2, 3, 4), Frequency (6, 5, 13, p)]

Factorise. 4b²-c²

The region R is defined by these inequalities. 1≤x≤5 0≤y≤4 y≥3-x Find and label region R. [Figure with x-y grid]

E = {1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12} X = {2, 3, 5, 7, 11} Y = {1, 2, 3, 4, 5, 6}

These are the first five terms of a sequence. 4 8 16 32 64

f(x) = 6/(2 - x) Find f(-1).

ACD and BCE are straight lines. AB is parallel to ED. [Figure with two triangles ABC and DEC, where A,C,D are collinear and B,C,E are collinear, an...

Expand and simplify. (x+5)(x-2)

A = (-6 1 / -2 4). Find A².

Evaluate √4900.

Work out -8+7×(-5).

Shade one more small triangle so that the shape has rotational symmetry of order 3. [Figure]

Write down the name of the solid formed from each net. [Figure]

In the diagram, ABCD and EFGH are parallel lines. The lines CF and BG intersect at X. CFG = 53°, BGF = 46° and BXC = 81°. [Figure]

Work out 69÷0.3.

By writing each number correct to 1 significant figure, estimate the value of 8230 × 0.64 18.7

Write 0.06km in metres.

Write 216 as a product of its prime factors.

The diagram shows triangle A and triangle B. [Figure X.X]

The scale drawing shows a garden with two trees P and Q. The scale is 1 centimetre represents 6 metres. [Figure X.X]

The diagram shows a rectangle ABCD. E is a point on the diagonal AC such that DÊC = 90°. Prove that triangle ADC is similar to triangle DEC. Give a...

The mean of five numbers is 17. The numbers are listed in order of size, starting with the smallest. The three smallest numbers are equal. The midd...

The diagram shows the speed-time graph for the start of a cyclist's journey. [Figure X.X]

During one year the value of a bicycle decreased from $200 to $160. Calculate the percentage decrease in the value of the bicycle.

Solve the inequality. 23+2n > 5-6n

Factorise. 3xy-qy+6px– 2pq

The diagram shows a shaded region ABC. The equation of the line AC is y = -½x+5. Write down the three inequalities that define the shaded region. [...

A, B and C lie on a circle, centre O. The line PBQ is a tangent to the circle at B. OCQ is a straight line. BQO = 36° and BAC = x°. Find the value ...

Find. (3 -2; 1 2)⁻¹

The cumulative frequency diagram shows the masses, m grams, of 120 eggs. [Figure X.X]