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Students convert the millimetre dimensions of a door to metres and centimetres.

Students use diagrams of a metric and imperial ruler to convert between inches and centimetres.

Students complete statements which explore the relationship between scale factor enlargements and length, area, and volume of 2 and 3 dimensional shapes.

From three different sized animal pictures and their enlargements, students are required to identify the scale factor and the length of an unknown side.

Students calculate length and area of colours on the Danish flag.

Students calculate the volume of 3-dimensional shapes made up from cubes.

Students identify invariant properties for enlargement.

Students identify the correct unit of measurement that would be used for the weight or length of a range of everyday objects.

Students enlarge a diagram to a given scale.

In this practical task students use a ruler, a protractor, and a compass to enlarge an arrow by two given scale factors. They then complete a table to show the invariant properties.

From two different street sign pictures and their enlargements, students are to identify the scale factor of each enlargement and either a missing length or the missing factor when enlarging the area.

Students identify the correct unit of measurement that would be used for the weight or length of a range of everyday objects.

Students calculate increases in length, area, and volume, and relate this to the scale factor for an enlargement.

Students explain why two people will get different totals when measuring a room using their hand span.

This task is about identifying the best unit to measure temperature, weight, time, capacity and length.

Students work out how many small boxes fit into a larger carton.

Students calculate the length of fencing around a deck.

Students calculate the area of lawn, deck, house, patio, pool drive and garden of a section.

Students calculate the width, height, perimeter and area of a dressing table, and the volume of a drawer from given measurements.

Students use a linear equation to solve a mathematical problem involving the length and width of a framed picture.

Using a piece of their own writing students calculate the average and range of the sentence lengths.

Students answer questions about perimeter and length of square and rectangle shapes.

This task requires students to calculate multiplication and rate problems.

This task requires students to answer questions about a stem-and-leaf graph of the lengths of seventeen frogs.

Students write the simplest algebraic expressions for the lengths and area of parts of a composite shape, then solve these expressions using substitution. They then solve an equation that relates an algebraic expression to a given side length.