This question focuses on extracting the correct data from a complicated figure to calculate total membership using percentages.

These questions are part of a numerical reasoning test which focuses on comparing the data in different categories, or comparing total data.

This questions is for thos epractising numerical reasoning tests. Here the focus is on manipulating the data using the 4 basic maths operations.

These questions focus on using the 4 basic maths operations to answer numerical reasoning tests.

This question focusses on being able to apply the 4 basic maths operations and also use the calculator effectively.

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Practise your ability to read graphs accurately under timed-conditions.

Testing ability to read data accurately from graphs and apply percentage change equation

Practise numerical reasoning question - reading graphs

TEST RUN to create exam on fractions

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Implicit differentiation.

Given $x^2+y^2+dxy +ax+by=c$ find $\displaystyle \frac{dy}{dx}$ in terms of $x$ and $y$.

Also find two points on the curve where $x=0$ and find the equation of the tangent at those points.

Implicit differentiation.

Given $x^2+y^2+ax+by=c$ find $\displaystyle \frac{dy}{dx}$ in terms of $x$ and $y$.

Using differentiation to find the tangent and normal to a line at a given point

Real life problems with differentiation

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

Finding the stationary points of a cubic with two turning points

Differentiating the natural logarithm

$2e^{x^3}+4e^x$

$2e^{x^3}+4e^x$

$2e^{x^3}+4e^x$

Differentiate $f(x) = (a x + b)/ \sqrt{c x + d}$ and find $g(x)$ such that $ f^{\prime}(x) = g(x)/ (2(c x + d)^{3/2})$.

The derivative of $\displaystyle \frac{ax+b}{cx^2+d}$ is of the form $\displaystyle \frac{g(x)}{(cx^2+d)^2}$. Find $g(x)$.

Differentiate $f(x) = x^m(a x+b)^n$.

Differentiate the function $f(x)=(a + b x)^m  e ^ {n x}$ using the product rule. Find $g(x)$ such that $f^{\prime}(x)= (a + b x)^{m-1}  e ^ {n x}g(x)$.

Differentiate $x^m\cos(ax+b)$

Differentiate $ \sin(ax+b) e ^ {nx}$.

Using the chain rule within product rule problems

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