Printable · GCSE Foundation · ages 14-16
Geometry and measures worksheet — GCSE Foundation
Fifteen questions across the geometry and measures statements at Foundation tier. Choose the non-calculator filter to rehearse Paper 1, which counts for a third of the marks.
Geometry and measures worksheet — GCSE Foundation
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- 1.A straight line passes through points A, B and C, with B between A and C. A fourth point D is not on the line. Angle ABD = 132°. Work out the size of angle DBC.
- 2.A circle has diameter 10 cm. Using π = 3.14, work out the circumference of the circle.
- 3.The diagram shows the plan, front elevation and side elevation of a solid. Which of these solids matches all three views?
- 4.Write down the exact value of tan 60°.
- 5.Quadrilateral PQRS has angle P = 92°, angle Q = 84° and angle R = 106°. Work out the size of angle S.
- 6.A circular pizza base has a radius of 12 cm. Work out the area of the pizza base. Use π = 3.14.
- 7.Angle ABC is 130°. The line BF divides angle ABC into two equal parts. Work out the size of angle FBC.
- 8.A solid is built from centimetre cubes: a base layer of 2 rows of 3 cubes each (a 3 by 2 rectangle of cubes), with one extra cube placed on top of one corner cube of that base. Looking down from directly above (the plan view), how many squares are visible?
- 9.A flower bed in the shape of a parallelogram has a base of 3.5 m and a perpendicular height of 2 m. Compost costs £4.80 per m². Work out the total cost of covering the flower bed with compost.
- 10.Work out the length of the straight line segment joining the points (2, −4) and (−3, −4).
- 11.The point M(3, 8) is translated by the vector . Write down the coordinates of the image of M.
- 12.The bearing of a campsite B from a walker's position A is 070°. What is the bearing of A from B?
- 13.The point R(−6, 9) is translated by the vector . Write down the coordinates of the image of R.
- 14.Which of the following is NOT one of the four basic conditions used to prove two triangles are congruent?
- 15.A solid has 6 faces and 8 vertices. Using the formula F + V − E = 2, work out how many edges it has.
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