
Maths • Year 2 • 45 • 25 students • Created with AI following Aligned with New Zealand Curriculum
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Please make a plan for multiplication for my class. It is a composite class consisting of 23 students. students. Set up a multiplication investigation using arrays, counters, and grid paper, with learners choosing an accessible product and representing it in at least two ways. Pair students from different year levels to compare strategies, explain their thinking, and create a related challenge for another pair.
Students investigate multiplication by building arrays with counters and recording them on grid paper. Working in mixed Year 2–3 pairs, they choose an accessible product, represent it in at least two ways, compare strategies, and design a related challenge for another pair.
0–5 min · Hook and notice. Display a picture of 12 objects arranged in rows using the opening array image and notice-and-wonder prompt. Ask, “How many objects are there? How could we organise them so they are easy to count?” Students quietly notice, then share possible rows, columns, skip-counting, or addition strategies.
5–10 min · Model the mathematics. Build 3 rows of 4 counters where all students can see. Model the language: “3 groups of 4 is 3 × 4, which equals 12”; connect this to 4 + 4 + 4 and explain that turning the array gives 4 × 3. Use the array modelling slides to show rows, columns, equation, and repeated addition. Students rehearse one explanation with a partner.
10–13 min · Set up the investigation. Pair students from different year levels, aiming for supportive partnerships and shared decision-making. Show the task on the investigation instruction slide and distribute the array investigation recording sheet. Each pair chooses a product they can access, such as 6, 8, 10, 12, 15, 18, 20, 24, or 30, then builds it with counters and records at least two different representations on grid paper or the worksheet.
13–28 min · Investigate and record. Circulate, asking, “What does each row represent?”, “How do you know your groups are equal?”, and “Can you show the same product another way?” Students build an array, draw or shade it on the grid, write a multiplication equation and repeated addition, then find a second array or representation for the same product. Encourage pairs to label rows and columns clearly.
28–36 min · Compare strategies. Invite pairs to place their work where another mixed-year pair can view it, or conduct a paired explanation. Students use the discussion prompts on the compare-and-explain slides: “Our product is…”, “We represented it by…”, “Our strategies are alike/different because…”, and “We know it is correct because…”. Partners ask one clarifying question and identify whether the arrays show a commutative pair, such as 3 × 4 and 4 × 3.
36–42 min · Create and solve a challenge. Each pair creates a related challenge for another pair using their chosen product or a nearby product. For example: “I have 24 counters. Make two different arrays and write the matching equations.” Pairs swap challenges, build or draw a solution, and check it against the creator’s intended answer. Students record the challenge and solution on the challenge and response section.
42–45 min · Plenary and exit check. Use the final reflection slide to revisit the learning intentions. Students complete a quick oral or written exit response: “Show 12 in two array ways. Write one multiplication equation and explain which number tells the rows.” Select two contrasting examples to celebrate clear reasoning and representation.
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