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(a) Change 4.3 metres into millimetres.
................................. mm [1]
(b) Change 60 hours into days.
.................................. days [1]
Write down a square number between 20 and 30.
Insert brackets to make this calculation correct.
24 - 12 \div 3 = 4
Find the lowest common multiple (LCM) of 6 and 15.
Draw an angle of $73^\circ$ at $A$.
The diagram shows how Ken’s mass, in kilograms, has increased with his age, in years.
(a) Write down Ken’s mass when he was 6 years old. ................................................ kg [1]
(b) Write down Ken’s age when his mass was 30kg. .................................................. years [1]
A tray contains 5 pink cakes, 6 green cakes and 1 yellow cake only. Hattie chooses one cake at random.
Complete the table.
[Table_1]
Probability of choosing a pink cake |
Probability of choosing a green cake | \( \frac{1}{2} \)
Probability of choosing a yellow cake |
Probability of choosing a blue cake |
Write down the gradient of the line $y = 7 - x$.
Raphael is drawing a pie chart for the time, $t$ minutes, that 90 students spend on the internet each day.
[Table_1]
(a) Complete the table to show the sector angles in the pie chart. [2]
(b) Complete the pie chart to show this information. Label each sector. [2]
Given the graph below:
(a) Write down the co-ordinates of the point $A$.
( ................ , ................ ) [1]
(b) $C$ has co-ordinates (4, 6).
$C$ is the midpoint of the line $AB$.
Find the co-ordinates of $B$.
( ................ , ................ ) [1]
A trader buys a carpet for $640.
She sells it at a profit of 25%.
Calculate the selling price of the carpet.
$ \text{.................................} [3]
Find the area of this shape.
........................................... cm²
(a) Shade a segment inside this circle.
(b) Draw a radius inside this circle.
(c) The diagram shows a circle, centre $O$. $AP$ and $BP$ are tangents to the circle at $A$ and $B$. Find angle $AOB$.
Angle $AOB$ = \text{........................................................}
Describe fully the \textit{single} transformation that maps shape $P$ onto shape $Q$.
....................................................................................................................
....................................................................................................................
On each Venn diagram, shade the region indicated.
Solve.
$3x - 4 \geq 8$
Solve the simultaneous equations.
$6x + 4y = 34$
$3x - y = 14$
$x = \text{..................................................}$
$y = \text{..................................................}$