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.
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Geometry and measures worksheet — GCSE Foundation
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- 1.A chocolate bar is a prism. Its cross-section is a triangle with a base of 6 cm and a perpendicular height of 5 cm, and the bar is 12 cm long. Work out the volume of the bar.
- 2.Every point on a circle is exactly the same distance from one particular point. Write down the name of that point.
- 3.A trapezium has parallel sides of 5 cm and 11 cm, and a perpendicular height of 4 cm. Work out the area of the trapezium.
- 4.A student says the reverse of the translation vector is . Write down the correct reverse translation vector.
- 5.Work out the exact value of (cos 45°)² + (sin 45°)².
- 6.A solid has 6 faces: one pentagon and five triangles that all meet at a single point above the pentagon. What is the name of this solid?
- 7.Write down the name given to a triangle whose three sides are all the same length.
- 8.At a point on a straight line, two angles are formed. One of them is 63°. Work out the size of the other angle.
- 9.Quadrilateral WXYZ has WX parallel to ZY, and WZ = XY (the two non-parallel sides are equal in length). Give a reason why angle W = angle X.
- 10.The point (5, −2) is reflected in the x-axis. Work out the coordinates of the image point.
- 11.Point C is at (5, 2). It is reflected in the x-axis. Work out the coordinates of the image of point C.
- 12.A quadrilateral has all four sides equal in length and all four interior angles equal to 90°. Its diagonals are equal in length and bisect each other at right angles. Which quadrilateral matches this description exactly?
- 13.A wooden cube has edges of length 4 cm. Work out the total surface area of the cube.
- 14.A rectangular bookmark measures 2 cm by 25 cm. Work out the area of the bookmark.
- 15.Point A is at (5, 2). It is translated by the vector (−3, 4) to give point A′. Work out the coordinates of A′.
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