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The context for this task is a grid-referenced map of historical sites. Students locate items at three grid references then write the grid references for all the castles on the map.

Students use grid references to locate places on a map of Auckland and give grid references of specified places.

Students identify points on a circular grid using references that give distance and direction (expressed in clock bearings).

Students identify different shapes from clues about their properties and then create their own clues to share with a buddy.

Students identify towns and cities on a map using compass points.

Students write short paragraphs using geometrical terms to describe two pictures. The terms equilateral, scalene, and isosceles are to be used to describe a castle. The words circumference, diameter, and radius are to be used to describe a bicycle.

For this task students are required to record, in a table, the compass bearings of objects shown on a submarine radar screen. Distances from the submarine are also recorded.

Students draw in places onto a map following compass directions given in relation to existing landmarks.

Students write the bearing and distance of a number of objects on a radar screen.

Students need to interpret data about travel time to school and common after-school activities and identify which statement is true from a list of given statements.

Students answer questions from a histogram of distance of discus throws. Calculation is required.

Students identify a correct statement about the overall distribution of a graph and explain their reasoning.

Students decide if a graph is suitable to display category data and explain the reasons.

Students answer one question about diet given the type of beak that birds have. Students are also asked about how scientists might investigate information about moa.

Student solve addition problems where the missing value is located in different positions. This may mean that students transform the problem into a subtraction one. Students reflect on the easiest and hardest problems, and explain their choice.