
Maths • 50 • 18 students • Created with AI following Aligned with Australian Curriculum (F-10)
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This is lesson 4 of 4 in the unit "Share, Group, Array". Lesson Title: Think Boards: Show and Explain Lesson Description: 50 minutes. WALT: use groups, arrays, drawings and repeated subtraction to explain how an equal-sharing problem was solved. Students independently or collaboratively solve varied worded problems and complete a full think board, including concrete or drawn groups, an array, repeated subtraction and the sentence “___ shared between ___ is ___.” Students share solutions and compare examples and non-examples from the prepared slides. Differentiation: allow concrete materials, provide a structured think-board template, read problems aloud and offer targeted teacher conferencing. Extension: write a word problem for a given array, solve it in two ways and explain whether the methods always give the same result. The lesson consolidates Year 2 multiplicative thinking, representation and mathematical communication.
Students consolidate equal-sharing strategies by solving practical word problems and completing a full think board. They represent their thinking with concrete groups or drawings, an array, repeated subtraction and a matching sentence, then explain and compare solutions.
Students will:
0–5 min · Warm-up and learning intention. Open with the hook and WALT slides showing 12 counters shared between 3 children, and ask, “How could we prove that everyone gets the same amount?” State the WALT: We Are Learning To use groups, arrays, drawings and repeated subtraction to explain how an equal-sharing problem was solved. Students turn and talk, then share possible strategies.
5–13 min · Model a think board. Use the worked example slides to model: “12 biscuits are shared equally between 3 plates. How many biscuits are on each plate?” Build three groups with counters, draw the groups, arrange an array of 3 rows of 4, and record repeated subtraction: 12 − 3 − 3 − 3 − 3 = 0. Write, “12 shared between 3 is 4,” and clarify that 12 is the total, 3 is the number of groups and 4 is the amount in each group. Students help identify what each representation shows and chorally rehearse the sentence.
13–18 min · Guided example and check. Display a second problem from the guided practice slides: “15 apples are shared equally between 5 baskets.” Students solve it with a partner using counters, then suggest the array and repeated-subtraction recording. Check that the repeated subtraction subtracts 5 each time and that the final answer refers to apples in each basket, not the number of baskets.
18–36 min · Independent or collaborative think boards. Distribute the four-part think-board worksheet and counters to pairs or individuals. Students choose, or are assigned, a word problem such as 10 stickers shared between 2 children, 16 blocks shared between 4 groups, 18 shells shared between 3 baskets or 20 pencils shared between 5 tables. They complete each section: concrete groups or a labelled drawing, an array, repeated subtraction and the sentence “___ shared between ___ is ___.” Read problems aloud, provide the structured template and conference with targeted students. Encourage students to check by counting every group and using the related multiplication fact where appropriate.
36–46 min · Share, compare and critique. Revisit the examples and non-examples slides. Invite pairs to present one think board, explaining why each representation matches the problem. Show examples with an unequal group, a rotated or incorrectly labelled array, and repeated subtraction using the wrong number. Students use sentence starters: “I notice…”, “This matches because…” and “I would change…”. Compare two correct methods and discuss whether they always give the same result when the groups are equal.
46–50 min · Plenary and exit check. Display the exit prompt slide: “8 frogs are shared equally between 2 ponds. How many frogs are in each pond?” Students draw two equal groups, write one subtraction sentence and complete: “8 shared between 2 is ___.” Collect responses and ask two students to explain how they checked their answer.
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