Measurement

National Curriculum (England): Key Stage 2 SATs · Year 6 · KS2 SATs (primary)

8 ready-made resources for teaching Measurement, written for Year 6 Maths (KS2 SATs). Slides, worksheets, mark schemes, homework, an assessment and retrieval quizzes, all with SEN-friendly scaffolding built in as standard. Below is what the topic requires and where pupils usually go wrong, free to read whether or not you sign up.

Independently rechecked. These files were written to the specification from our own topic maps, then put through a separate recheck pass from the one that wrote them, which found and fixed real errors. A subject teacher has not signed them off individually, so give them your usual read before you teach from them.

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What is in this bundle

Assessment mark schemeWord, editable
End-of-topic assessmentWord, editable
HomeworkWord, editable
Retrieval-practice quizzesWord, editable
SlidesPowerPoint, editable
Starter & exit ticketWord, editable
WorksheetWord, editable
Worksheet mark schemeWord, editable

What pupils need to be able to do

Solve problems involving the calculation and conversion of units of measure, using decimal notation to up to three decimal places where needed.
Convert between standard metric units of length, mass, volume, and time, from a smaller unit to a larger one and vice versa, using decimal notation to up to three decimal places.
Convert between miles and kilometres, using an approximate conversion, and judge whether an answer using that conversion is sensible.
Understand that two shapes can have the same area but different perimeters, and vice versa, and be able to demonstrate or explain this with an example.
Recognise when it's appropriate to use a formula to find an area or volume, rather than counting squares or unit cubes.
Calculate the area of a parallelogram and of a triangle, understanding how these relate to the area of a rectangle.
Calculate, estimate, and compare the volume of cubes and cuboids using standard units, including cubic centimetres (cm³) and cubic metres (m³), and extending the same idea to other units such as mm³ and km³.

Where pupils go wrong

Converting between units by moving the decimal point the wrong number of places, or in the wrong direction (e.g. treating cm to m as ×100 instead of ÷100).
Assuming that a shape with a bigger perimeter must always have a bigger area, or vice versa, not recognising these are independent properties.
Using the rectangle-area formula (length × width) directly on a parallelogram without first identifying the perpendicular height, rather than the slanted side.
Confusing the formula for the area of a triangle (½ × base × height) with the area of a parallelogram (base × height), particularly forgetting the ½.
Confusing area units (cm², a flat measure) with volume units (cm³, a 3D measure) when a question shifts between the two.

How it gets asked in the exam

Paper 1 (arithmetic) style: never, Paper 1 carries no marks from the Measurement/Geometry/Statistics strand group at all; this content is tested entirely through the reasoning papers, since it's inherently contextual.
Papers 2–3 (reasoning) style: "Convert 3.5 kg into grams", "A journey is 40 miles. Approximately how many kilometres is this?", "Calculate the area of this parallelogram", "Work out the volume of a cuboid measuring 5cm by 4cm by 3cm."

Key vocabulary

Length, mass, volume, capacity, perimeter, area, parallelogram, cuboid, cubic centimetre, cubic metre, convert.

Assumed prior knowledge (Year 5)

Converting between different units of metric measure (e.g. km and m, cm and mm, kg and g, l and ml).
Estimating volume and capacity, and calculating the area of rectangles (including squares) using standard units.
Confident decimal place-value and multiplication/division by 10, 100, 1,000 (Fractions, Decimals and Percentages topic).

How Speca scaffolds this topic

A conversion ladder/staircase visual showing metric units in order (mm–cm–m–km, etc.) with the multiply/divide-by-10-or-1000 step marked between each rung, so conversion direction is always visually anchored.
For area of a parallelogram and triangle, show the "rearrange into a rectangle" derivation explicitly (cutting and moving a triangular piece) at least once, so the formula is understood as coming from something, not handed down as a fact to memorise.
Use physical or virtual unit cubes to build a cuboid before introducing the volume formula, so "length × width × height" is understood as counting layers of cubes, not an abstract multiplication.

Every file, free to start

Three full bundles a month at no cost, no card needed. Speca can also write a resource for a topic we have not built yet, and mark a photo of a pupil's working against the mark scheme.

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