Converting a length in m to mm, cm and km.

Addition, multiplication and division of fractions.

Permutation of n objects; choosing e.g. 3 from 5.

Find the mean, median and mode of a list of 10 test scores.

A box contains $m$ white balls and $n$ black balls. A ball is drawn out of the box at random. What is the probability that the ball is black/white?

Given a number evaluate simple power, negative power, to one half.

Implication sign and 'if, then' construction.

Solve $p - t < \text{or}> q$

Express $\displaystyle ax+b+  \frac{dx+p}{x + q}$ as an algebraic single fraction. 

Find the $x$ and $y$ components of a force which is applied at an angle to a particle. Resolve using $F \cos \theta$. The force is applied in the negative $x$ direction but the positive $y$. 

Find the $x$ and $y$ components of a force which is applied at an angle to a particle. Resolve using $F \cos \theta$. The force is applied in the negative $x$ and negative $y$ direction.

A mass is inside a box which is suspended vertically by a cord. Question uses $F=ma$ for different accelerations.

A caravan pulled along by a car. Question uses SUVAT equations and $F=ma$.

A mass attached to a vertical rope. Finding the tension in the rope for different accelerations. Using $F=ma$.

Using $F=ma$ to find magnitudes of unknown forces acting on an accelerating body.

A particle is in equilibrium on an incline. Four forces are acting on it. You're given the angle of the incline and three forces. Resolve the forces to find the angle and magnitude of the other force.

Edited question from user joshua boddy. 

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Solve a pair of linear equations by writing an equivalent matrix equation.

Find the acceleration, distance moved and magnitude of the normal reaction of a particle being pulled along a rough horizontal plane.

Find the weight of a particle when the mass and acceleration due to gravity is known. Using $F=ma$ to find the acceleration of the particle when it is acted on by a resultant force.

Solving questions using $F=ma$ and $W=mg$.

Two particles collide. Given the masses and final speeds of the particles, as well as the impulse imparted on each, find their initial speeds.

Differentiate $\displaystyle (ax^m+b)^{n}$.

Using chain rule to differentiate functions of the form asin(mx+b).

Collisions question involving principle of conservation of momentum.

Find the area of a triangle where all three coordinates of the vertices are given.

Calculation of area & circumference of circle, given its radiua.

Given lengths in mm, find capacity in cm^3 and litres.