Factorising polynomials using the highest common factor.

Adapted from 'Factorisation' by Steve Kilgallon.

Using the chain rule within product rule problems.

Solving quadratic equations using the formula

Selection of Quadratic Equations to Solve

Selection of Quadratic Equations to Solve

Basic calculation exercise using distance, mpg and cost per litre (with the conversion factor for gallons to litres given).

Based on a generic test QTS question.

Factorising polynomials using the highest common factor.

Adapted from 'Factorisation' by Steve Kilgallon.

Finding the lengths and angles within a right-angled triangle using: pythagoras theorem, SOHCAHTOA and principle of angles adding up to 180 degrees.

Factorising polynomials using the highest common factor

Using BODMAS within mathematical expressions

Using BODMAS within mathematical expressions

Practice using the log rules to add and subtract logarithms

edited steve kilgallon's question to add answers to the advice for paper grading.

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 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.

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

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 $W=mg$.

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

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 acts in the positive $x$ and positive $y$ direction.

Use the chain rule to differentiate various functions.

Use the product rule to differentiate various functions.

Use the quotient rule to differentiate various functions.

Use the chain rule to differentiate various functions.

Use the product rule to differentiate various functions.

Use the quotient rule to differentiate various functions.

Given th original formula the student enters the transformed formula

3 questions. Finding the stationary points of functions of 2 variables.

Partial differentiation.

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