Theory

CH5 - Geometry

(a) Shade two more squares so that this shape has exactly one line of symmetry. [1](b) Shade two more triangles so that this shape has rotational sym...

2016 Summer

2

Theory

CH5 - Geometry

A, B, C \text{ and } D \text{ are points on the circle centre } O.Angle BOD = 130^{\circ}.(a) Find angle DCB.Angle DCB = \text{..........................

2016 Summer

2

Theory

CH5 - Geometry

From the list above, write down the letter which hasline symmetry only, ...........................................line symmetry and rotational symmet...

2016 Winter

1

Theory

CH5 - Geometry

The interior angle of a regular polygon is 176°. Work out how many sides the polygon has.

2016 Winter

1

Theory

CH5 - Geometry

A, B, C \text{ and } D \text{ lie on the circle, centre } O. Work out the value of \( y \). \( y = \text{...............................} \) \quad...

2016 Winter

1

Theory

CH5 - Geometry

In the diagram, $DC$ is parallel to $AB$ and $AC = AB$.Work out angle $ACB$.Angle $ACB = \text{..........................}$

2016 Summer

Theory

CH5 - Geometry

A, B and C lie on a circle, centre O. The line QBP is a tangent to the circle at B. AC = BC = BP and angle QBA = 42°. Find the value of (a) angle O...

2016 Winter

3

Theory

CH5 - Geometry

(a) A regular polygon has 12 sides. Work out the sum of the interior angles of the polygon. .............................................................

2016 Summer

1

Theory

CH5 - Geometry

OABC is a parallelogram.P is the midpoint of \(CB\).\(CQ : QA = 5 : 3\).\(\overrightarrow{OA} = \mathbf{a}\) and \(\overrightarrow{OC} = \mathbf{c}\)....

2016 Winter

Theory

CH5 - Geometry

The diagram shows a pentagon.Find the value of $x$.$x = \text{........................................}$ [3]

2016 Winter

1

Theory

CH1 - Number

(a) Insert one pair of brackets to make the statement correct.$3 \times 7 + 2 + 9 = 36$ [1](b) Work out $(0.2)^3$. ......................................

2023 Summer

2

Theory

CH2 - Algebra

Solve the equation. $$7 - 5x = -3$$ $x = \text{.......................}$ [2]

2023 Summer

1

Theory

CH6 - Vectors and transformations

(a) Work out \( \begin{pmatrix} 1 \\ 2 \end{pmatrix} - \begin{pmatrix} -5 \\ 3 \end{pmatrix} \). \( \begin{pmatrix} \quad \\ \quad \end{pmatrix} \) [1...

2023 Summer

1

Theory

CH2 - Algebra

(a) Factorise.$$2p^2 - pq$$[1](b) Expand the brackets and simplify.$$(p - 7)(p + 3)$$[2]

2023 Summer

1

Theory

CH2 - Algebra

(a) Work out $\frac{11}{12} + \frac{3}{4}$.Give your answer as a mixed number in its simplest form. .....................................................

2023 Summer

1

Theory

CH6 - Vectors and transformations

Rotate triangle $T$ $90^{\circ}$ clockwise about the point $(2, 1)$.

2023 Summer

1

Theory

CH5 - Geometry

The interior angle of a regular polygon is 140°. Find the number of sides of this polygon.

2023 Summer

1

Theory

CH2 - Algebra

Rearrange this equation to make $x$ the subject.$y = 7x + 2$$x = \text{..............................}$ [2]

2023 Summer

1

Theory

CH2 - Algebra

Simplify \( (3w^3)^3 \).

2023 Summer

1

Theory

CH5 - Geometry

$APB$ is a tangent to the circle at $P$.Work out the value of $x$.$x = \text{..........................}$

2023 Summer