No questions found
Shade \( \frac{2}{3} \) of this shape.
Draw a sector inside this circle.
Draw a chord inside this circle.
Write down all the factors of 21.
Work out.
(a) $16 + 8 \times 4$ ....................................................... [1]
(b) $16 - 8 \div 4$ ....................................................... [1]
Complete the mapping diagram.
Jenny shares $40 between her two sons in the ratio 3:1.
Work out how much each son receives.
$ ......................... and $ .........................
Tick the shapes that have both line symmetry and rotational symmetry.
[Image_1: Shapes labeled Rectangle, Kite, Parallelogram, Rhombus, Isosceles Triangle]
The diagram shows a child’s solid building block in the shape of a cuboid 2 cm by 5 cm by 10 cm.
Find the total surface area of the cuboid. ............................................................. cm^2
Write down the next two terms in the sequence.
18, 18, 16, 12, 6, ...
The Venn diagram shows two sets $A$ and $B$.
$U = \{1, 2, 3, 4, 5, 6, 7, 8, 9\}$
[Image_1: Venn diagram]
(a) Complete the following.
(i) $A = \{ \text{..............................................................} \}$ [1]
(ii) $B' = \{ \text{..............................................................} \}$ [1]
(iii) $A \cap B = \{ \text{..........................................................} \}$ [1]
(b) What is the mathematical name given to the numbers in set $A$?
\text{.................................................................} [1]
(c) Circle the statements which are correct for this Venn diagram.
$A \cup B = U \quad \boxed{7 \notin A} \quad n(B) = 4 \quad A \cap B' = \{4\}$ [2]
Find the value of $r$.
A car travels 100 metres in 8 seconds. Find its speed in kilometres per hour. .................................................. km/h
Describe the single transformation that maps $y = f(x)$ onto $y = f(x) + 3$.
An archer hits the target with probability $\frac{7}{10}$.
He takes 50 shots at the target.
How many times does he expect to hit the target?
Write down all the integers that satisfy the following inequality.
$$-3 \leq x < 2$$
(a) Factorise.
(i) $3x + 6$ [1]
..............................................................
(ii) $p^2 + pq$ [1]
..............................................................
(b) Expand the brackets and simplify. $x - 3(2x - 7)$ [2]
..............................................................
Solve the following simultaneous equations.
$2x + y = 8$
$3x + 2y = 12$
$x = \text{.................................}$
$y = \text{.................................}$