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Year 6 / Mathematics / Term 1 / Weeks 03 04

Development draft · local review needed

Materials, access and setupYear 6 Maths · T1 W3–4 · Sources and materials

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Teacher copy · prompts and answer keys

Teacher copy: This page may include teaching prompts or answer keys. Answer keys in this public library can be viewed by anyone. Give learners a clean prompt, use checks as formative evidence, and change a case locally when prior access matters.

Use paper, pencil, ruler and up to 36 large counters, tiles, sticky notes or drawn cells. Small loose items may be unsuitable for some groups; offer a printed/grid, magnetic large pieces, spoken factor pairs or a tactile card instead. The activities are mathematical representations, not instructions to change real rooms, repair equipment, spend money, use food, or collect personal data.

The three original one-page A4 aids can be printed or used on screen: factor-array lab, equal-whole fraction bars and 0–1/0–2 fraction lines. SVG versions and complete text/tactile routes are in the alternatives file. No colour meaning is required. Use dark large markers, enlarge as needed and let a learner state a factor pair or tick count if drawing is a barrier. Record the route used.

Before Day 11: Prepare cards 1,2,12,16 and example arrays. Before Day 15, keep its fresh numbers sealed from learners. Before Day 16: Prepare same-length unit strips divided into 2, 3, 4 and 12 equal parts. Check every strip has identical whole length; do not compare pieces from unequal wholes. Before Day 20, keep the held-out fraction pair and 24-tile context sealed. Read aloud from a check neutrally; supplying an answer or strategic hint changes the evidence.

Accessibility: A raised straight line with 12 equally spaced notches can replace a visual 0–1 line. For 0–2, use 24 equal notches with a distinct label at notch 12. Large factor cards can replace small counters. Screen reader users get the complete ordered wording and spatial relations in the text alternative. Speech, sign/AAC, pointing to labelled cards, typing, drawing or child-directed adult transcription are valid ways to express the same mathematical reason. Do not infer ability, diagnosis or a permanent “learning style” from a mode choice.

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