These short questions concentrate on conversion between decimals and percentages.

This test will help you with addition, subtraction, multiplication and division of decimals.

Simplifying indices.

This question allows you to practice identifying the coordinates of points on graphs.

Two particles connected by a string which passes over a pulley at the top of an inclined plane. Find the acceleration of the masses and the tension in the string. Can not model the whole system as a single particle.

A particle is projected up a rough plane at a given speed. Given the angle of the slope and the coefficient friction, find the distance the particle travels before it comes to instantaneous rest.

A box is being pushed up a slope by a horizontal force. Calculate the normal reaction force, and the acceleration of the box up the slope.

For 'Equations of motions' page on the wiki, under kinematics. Includes questions using the SUVAT equations.

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Four questions on statics of a particle.

A mass is hanging from a string, tethered to two points. A horizontal force applied to the mass holds it directly underneath one of the points. Given the magnitude of the force, find the tension in the string and the mass of the bag.

Three forces act on a particle. You're given the magnitude of one, and the directions of all three. Find the magnitudes of the other two forces.

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Section 2.2 of M1 book. Using v squared formula

SUVAT equation questions, for mechanics page in wiki. Uses $v=u+at$ and $s=((u+v)/2)t$.

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A ball is thrown vertically upwards from a position above ground level. Find its greatest height, and the total time its in the air.

Finding the acceleration of a particle on an inclined plane which is at an angle to the horizontal. Smooth then with value for coefficient of friction.

Example 9 M1 book

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Example 7

uses $s=ut+\frac{1}{2}at^2$

Information on inputting powers.

Instructions on inputting ratios of algebraic expressions. Could link to calculator input.

How to input x^2 and x*y.

Multiplication of $2 \times 2$ matrices.

Solve for $x$:  $\log_{a}(x+b)- \log_{a}(x+c)=d$