Put fractions in size order.

Given the number of international students enrolled on a course of $n$ students, calculate the percentage of 'home' students.

Calculate one number as percentage of another.

Find a percentage of an amount.

Compound percentage change.

Calculate the percentage increase (as a percentage) given a number and the size of the increase.

State the Upper and lower bound of a distance that has been rounded to either the nearest 10 or 100 miles.

Proportional calculation in context.

Calculations with negative numbers.

Calculations with negative numbers.

Calculations with negative numbers.

Calculations with negative numbers.

Calculations with negative numbers.

Applying the order of operators.

Multiples, factors, lowest common multiples and highest common factors.

Number sequences - find a missing number

Division resulting in decimals in the context of a dose per hour.

Whole number division in a context of number of tablets per day based on a tablet size and a daily prescribed amount.

Calculate the change from a note given two costs.

Find the volume of a prism with a trapezium as a cross section from a diagram.

Find the volume of a semicylinder from a diagram.

Finding the area of a circle when given the diameter of the circle.

Match the graphs to the functions. No randomisation. Multiple choice.

Rewriting a trigonometric expression of the form $A\cos(\theta)\pm B\sin(\theta)$ to either $R\sin(\theta+\alpha)$ or $R\cos(\theta+\alpha)$ by calculating $R$ and $\alpha$. 

Rewriting a trigonometric expression of the form $A\sin(\theta)-B\cos(\theta)$ to $R\sin(\theta-\alpha)$ by calculating $R$ and $\alpha$.

Find the diagonal or one side of a rectangle using Pythagoras' theorem.

Find the missing angle in a triangle using the fact that the angles add to 180 degrees.

Calculating the integral of a function of the form $ax^2 \cos(bx)$ using integration by parts.

Calculating the integral of a function of the form $\frac{nx^{n-1}}{x^n+a}$ using integration by substitution.

Using the various versions of $\cos{2x}$ identity to integrate $\sin^2{x}$ and $\cos^2{x}$.