Oundle School 2018 · Third and Fourth Form

A sandwich costs $\rtqMathsSymbolPound 2.46$. A drink costs $\rtqMathsSymbolPound 1.29$.

What is the combined cost?

A box of chocolates contains $37$ individual chocolates.

How many chocolates are there, in total, in $18$ of the same boxes?

One litre of orange juice costs $\rtqMathsSymbolPound 1.45$.

What does $0.65 \rtqMathsUnit{litres}$ of orange juice cost?

There are $1.09 \rtqMathsUnit{yards}$ in one metre. How many yards are there in $0.27 \rtqMathsUnit{metres}$?

The total mass of $7$ identical computers is $259 \rtqMathsUnit{kg}$. What is the mass of one computer?

$-1 + 0$

$0 \times 2$

$3 - 3 \times 0$

$2 + 0 \div 2$

$-1 \times 3 + 3 \times 2$

$5 - 5 \div 5 + 5$

$3 - (3 - 3 \times 3)$

$12 \div 4 \div 3 \times 2$

$1 \div 2 - 4 \div 6$

$x \div x$

$x - x$

$x + 2x - 3 - 4x + 9$

$5x \times x \times 2x$

$36$

$150$

$36$

$150$

$\dfrac{1}{7} \times \dfrac{4}{3}$

$\dfrac{1}{7} - \dfrac{4}{3}$

$\dfrac{1}{7} \div \dfrac{4}{3}$

$\dfrac{63}{21} \times \dfrac{35}{99}$

$5x - 11 = 34$

$\dfrac{x}{2} - 3 = \dfrac{1}{2}$

$3 + \dfrac{2x - 3}{7} = 8$

$6x - 9 = 15 - 7x$

$5(x - 6) = 25$

$3x - 9 = \dfrac{1}{4}x + \dfrac{1}{2}$

$abc$

$bc^2$

$3a - 2b - 4c$

Five times a number is eight less than three times the number.

Find the number.

John thought of a number. He subtracted ten and then divided by three.

The result was the same as when multiplying the original number by two.

What number did John think of?

The width of a rectangle is four times its height.

The perimeter is $12 \rtqMathsUnit{cm}$.

Find the dimensions of the rectangle.