Using the chain rule with polynomials and negative powers

A basic introduction to differentiation

Real life problems with differentiation

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Using the chain rule with polynomials

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

Differentiating the natural logarithm

Differentiating further exponentials

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6 questions which introduce the student to the Numbas system.

rebelmaths

Finding the stationary points of a cubic with two turning points

Differentiation of trigonometric functions

More work on differentiation with trigonometric functions

Find the gradient of  $ \displaystyle ax^b+\frac{c}{x^{d}}+f$ at $x=n$

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More work on differentiation with fractional coefficients

Find the gradient of  $ \displaystyle ax^b+\frac{c}{x^{d}}+f$ at $x=n$

A basic introduction to differentiation

Differentiating exponentials

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

More work on differentiation with fractional coefficients and powers

Identifying the correct rule to use

More work on differentiation with fractional coefficients.

Integrate $f(x) = ae ^ {bx} + c\sin(dx) + px^q$. Must input $C$ as the constant of integration.

Find the area under a curve. The step is given.

Calculate statistics from a table of unpaired data and conclude whether or not they are from the same underlying population and interpret the result.

Find the area under a porabola.

Straightforward solving linear equations question.

Adapted from 'Simultaneous equations by substitution 2 with parts' by Joshua Boddy.

Calculate statistics from a table of unpaired data and conclude whether or not they are from the same underlying population and interpret the result.