Nursing question. Calculate drip rate in drops per minute if there are 20 drops per minute. Time given in minutes.

Students are shown a graph that simultaneously plots cost and revenue lines. They are asked to identify the break-even point.

They are asked to give the x- and y- coordinate values.

The graph is randomised, but it is set up so that the point of intersection lies on gridlines.

Sketch a function graph by using fist and second derivatives.

This demonstrates how to construct a JSXGraph diagram in JME code.

The construction shows a triangle and its orthocentre, circumcentre and centroid. They are always collinear. You can move the vertices of the triangle.

This quiz contains questions on algebraic fractions, logarithmic equations, exponential equations, quadratic equations and simultaneous equations.

Students are asked to draw a hyperbola from an equation by drawing a table of graphs and plotting them.

Students are asked to draw an exponential from an equation by drawing a table of graphs and plotting them.

Students are asked to draw a parabola from an equation by drawing a table of graphs and plotting them.

This is a very simple question with no randomisation.

Students are asked to identify an inverse relationship equation.

Students are given a formula and asked to evaluate it for a given input value, which is randomised.

A few questions which use the GeoGebra extension.

This question shows how to use the GeoGebra extension to start with a blank worksheet, and add objects to it.

This question demonstrates how to link a GeoGebra object to the answer to a part.

This question demonstrates how to display a GeoGebra worksheet loaded from a file attached to the question.

Can you identify a parabola? Students are shown a parabola and asked to identify it as such.

Students are given the equation of a parabola and asked to identify its graph. They are given the parabolic curve, an exponential, a hyperbola and a line to choose from.

This is for the Summer Bridge Course in Mathematics . This exam will test their previous knowledge.

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Find eigenvalues and eigenvectors of $A$ $2 \times 2$ matrix.

Find the determinant of three $2 \times 2$ invertible matrices.

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