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Year 11 / Specialist Mathematics / Term 1 / Weeks 01 02

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Thirty same-target routesYear 11 Specialist Maths · T1 W1–2 · Daily Choices

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Each row offers three equivalent evidence routes. Display/response method changes; the target count, justification and reasonableness check do not. The teacher may provide notation in words, enlarged print, neutral reading, a tactile surface or a pause to any learner. Reading or handwriting ability is considered separately from counting reasoning. A support log records content hints separately from access help on checks.

Day Read/draw route Arrange/touch route Speak/type route
1 Shade A's union and label 12,5,8,5; write 17+13−5=25 and why. Put 30 counters in A's four regions, then lift the 25 in either circle. Explain aloud or type how the five both-members were doubled and why 25 remains.
2 Write 32=22+18−x, solve x=8 and neither=8; audit four regions. Use 40 counters with 32 inside the two circles; fit set totals to expose overlap. Dictate both eight-person answers, region identities and the difference between both and neither.
3 Mark C's pair counts as inclusive of triple; compute formula 22 and seven cells. Put 2 in centre first, then 2/1/3 pair-only and 7/4/3 singles; count 22. Give the 32−12+2 logic and reconstruct one pair-only and one single-only region.
4 List S1–S3 and O1–O4, total 7; state why 12 is a different outcome. Separate three studio and four outdoor cards, select just one at a time, count 7. Explain one-session OR in words and how overlap would alter the sum.
5 On G, calculate union/neither and the booking count with an operation reason. Use blank two-circle and single-booking cards for G; submit the same answers. Dictate G's counts and why both was removed once and one booking added across branches.
6 Draw E's 3-by-4 table, count 12 and state all pairings exist. Build three shape rows with four caption tiles each; count 12 full labels. Explain three groups of four, multiply, and say what restriction would break uniform multiplication.
7 Write the two F products and add to 10; mark AND inside and OR across. Build two separate branch trees with 6 and 4 leaves, then combine only the leaves. Say why 24 would count a visual-audio pair instead of one route; give 10.
8 Reconstruct C's seven exact regions and verify all set totals and union 22. Move 2 to centre, make pair-only cards 2/1/3, then singles 7/4/3. Dictate seven values and reject a pair count smaller than the centre.
9 Sort A/D/E/F into overlap/add/product/mixed and show one answer plus wrong-operation meaning. Put four method cards beside four cases, then demonstrate an outcome tree for one. Explain a method choice for each, calculate one, and give a counterexample to “OR always adds.”
10 On H/I, calculate three-set union/neither and mixed branch total with checks. Use new blank region and branch mats, then submit the same count and reason. Dictate formula, region/branch check and limits after neutral read-aloud.

These routes are choices, not diagnosis-based assignments. A visual aid never relies on colour alone; a tactile aid carries the same labelled regions and numbers. New G/H/I appear only on check days.