
Maths • 60 • 25 students • Created with AI following Aligned with New Zealand Curriculum
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This is lesson 25 of 28 in the unit "Year 4 Maths Across Aotearoa". Lesson Title: Term 3 Week 6: Interpreting Variability Lesson Description: Learners compare data displays, notice clusters and gaps, and describe how much values vary using everyday language and range. Model comparing two small dot plots without requiring a formal mean, then complete a Compare the Data activity using counters, movement or supported sentence frames. Learners should identify the most common values, lowest and highest values, and whether one group is more spread out. Must Do: state the most common value; Can Do: identify the range; Try: compare the spread of two groups.
In this 60-minute lesson, learners compare two small dot plots connected to familiar Aotearoa contexts. They identify the most common, lowest and highest values, then use everyday language and range to describe whether data values are clustered or spread out. This is lesson 25 of 28 and extends earlier learning about reading and describing data displays.
0–7 min · Hook and prior knowledge. Open with the opening comparison slides showing two dot plots about the number of manu seen by two groups at a local wetland visit. Ask: “Both groups have the same highest value. Do they have the same amount of variation?” Learners quietly notice one feature, then share with a partner. Clarify that variation means how different or spread out the values are.
7–17 min · Model reading a dot plot. Use the dot plot teaching slides to model two small data sets. Think aloud while locating the lowest value, highest value and most common value. Circle the tallest stack and explain that the most common value is the value appearing most often, not necessarily the largest value. Learners use fingers or mini-whiteboards to show each answer before discussing the evidence.
17–27 min · Model range and spread. Reveal the range on the range modelling slide. Demonstrate: range = highest value − lowest value, using counters on a number line before recording the subtraction. Compare a tightly clustered plot with a more spread-out plot. Emphasise that a larger range usually means the values are more spread out, while range alone does not tell us the most common value. Learners calculate one range with a partner and complete the sentence: “The range is __ because __ − __ = __.”
27–45 min · Compare the Data activity. Distribute the Compare the Data worksheet to pairs. Learners read two dot plots based on everyday Aotearoa contexts, first completing the Must Do: state the most common value. They then complete the Can Do: identify the lowest, highest and range. Finally, they attempt the Try: compare the spread of both groups and explain which is more spread out. Provide counters or allow learners to stand along a floor number line to physically represent each data set. Partners must point to evidence before writing an answer.
45–54 min · Compare and justify. Display the discussion and reasoning slides and invite pairs to compare answers. Ask: “Can two groups have the same range but look different?” and “Can the most common value help us decide which group is more spread out?” Select different strategies, including a counter model, subtraction and a verbal explanation. Revoice imprecise statements into mathematical language while accepting everyday descriptions such as “packed together”, “spread across” and “a big gap”.
54–60 min · Plenary and exit check. Show the final challenge slide with a new dot plot. Learners independently answer on the bottom of the final reflection section: “The most common value is __. The range is __. This group is/is not very spread out because __.” Collect responses to identify who is ready to compare two ranges in the next lesson.
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