Calculating the derivative of a function of the form $ax^n \ln(bx)$ using the product rule.

Calculating the derivative of a function of the form $\frac{(x-a)^2}{bx}$, finding its stationary points and determining their nature.

Find the derivative of a function of the form $y=a \sin(bx+c)$ using a table of derivatives.

Recoginising different forms of calculus notation.

Calculating the derivative of a function of the form $(ax+b)^n$ using the chain rule.

Calculating the derivative a function of the form $ax^n \sin(bx)$ using the product rule.

Differentiation of  polynomials, cos, sin, exp, log functions. Product, quotient and chain rules.

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Calculating the derivative of a function of the form $a \ln(bx)$ using a table of derivatives.

More work on differentiation with trigonometric functions

More work on differentiation with trigonometric functions

More work on differentiation with trigonometric functions

Calculating the derivative of a function of the form $\frac{(x-a)^2}{bx} + c$, finding its stationary points and determining their nature.

Using basic derivatives to calculate the gradient function of a hill $y=-e^x+b\ln\left(x\right)+c$, and then substituting values to find the gradient at specific distance from the sea. 

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Using the chain rule within product rule problems.

An introduction to using the quotient rule

Finding the stationary points of a cubic with two turning points

Using the chain rule with polynomials.

More work on differentiation with trigonometric functions

Identifying the correct rule to use

A basic introduction to differentiation

Introduction to using the product rule

An introduction to using the quotient rule

Identifying the correct rule to use

Another practical application of differentiation

Using the chain rule with polynomials

Differentiation of trigonometric functions

More work on differentiation with trigonometric functions

Differentiating exponentials

Differentiating further exponentials