AC9M1M02_E1
Use two different informal units, such as pop sticks and pencils, to measure the same object and explain why the number of units used may be different.
Measurement • AC9M1M02
Help Year 1 students measure and compare length using informal units such as pop sticks, pencils, footsteps and blocks. These activities develop accurate end-to-end measurement, understanding of uniform units and clear mathematical reasoning aligned with Australian Curriculum AC9M1M02.
Informal measurement gives students practical experience with measuring before they begin using standard units such as centimetres and metres.
In this unit, students measure the length, height and distance of familiar objects and spaces using repeated informal units such as pop sticks, pencils, blocks and footsteps.
Students learn that measurement units must be uniform, placed end-to-end and used without gaps or overlaps. They also discover that different-sized units can produce different numerical results for the same length.
Students compare measurements, explain why results may differ and communicate which object is longer, shorter, taller or how much longer one object is than another.
These activities support the Australian Curriculum Version 9.0 content descriptor AC9M1M02 and its associated elaborations.
Measure the length of shapes and objects using informal units, recognising that units need to be uniform and used end-to-end.
Use two different informal units, such as pop sticks and pencils, to measure the same object and explain why the number of units used may be different.
Compare the length of two objects by laying multiple copies of a unit end-to-end and explain why gaps or overlaps change the measurement.
Measure the distance between two locations using footsteps, compare the results and explain why different footstep lengths produce different measurements.
Measure and compare the height of objects using blocks stacked one on top of another, then decide which object is taller.
Students will learn to:
I can measure length with informal units.
I can place units end-to-end.
I can measure without gaps.
I can measure without overlaps.
I can use units that are the same size.
I can count the units correctly.
I can compare two measurements.
I can measure distance with footsteps.
I can measure height with blocks.
I can explain why measurements may differ.
Model that every new unit must begin exactly where the previous unit ends. Gaps make the measured length appear longer than it is.
Show that overlapping counts part of the length more than once and makes the result inaccurate.
Use a mixed set of blocks to demonstrate why measurement units must be uniform for a fair and meaningful result.
Mark a clear starting point and align the first unit with one end of the object.
Explain that the unit size matters. A smaller unit produces a larger count for the same length.
Ensure both objects are measured with the same unit before comparing the numerical results.
Students place pop sticks end-to-end along the edge of a desk and count how many are needed.
Check that the units are uniform and that there are no gaps or overlaps.
Curriculum connection: AC9M1M02
Measure the same desk using pop sticks and then pencils of equal length.
Students compare the counts and explain why the results are different.
Curriculum connection: AC9M1M02_E1
Provide several possible informal units and ask students to choose a suitable unit for measuring a book, desk or room.
Students explain why their selected unit is practical.
Curriculum connection: AC9M1M02_E1
Show picture cards or demonstrations of correct and incorrect measurement arrangements.
Students identify gaps, overlaps and mixed-size units, then correct the measurement.
Curriculum connection: AC9M1M02_E2
Measure a desk and a bookshelf using the same informal unit.
Students state which is longer and calculate how many units longer it is.
Curriculum connection: AC9M1M02_E2
Students measure the distance between two marked locations using their own footsteps.
Compare results and discuss how footstep size affects the number counted.
Curriculum connection: AC9M1M02_E3
Two students measure the same path. Record their results and compare the number of footsteps.
Students explain why different-sized units produce different numerical measurements.
Curriculum connection: AC9M1M02_E3
Stack uniform blocks beside a toy and count how many blocks reach its height.
Repeat with another toy and decide which is taller.
Curriculum connection: AC9M1M02_E4
Measure three or more objects with blocks and order them from shortest to tallest.
Students record each measurement in a simple table.
Curriculum connection: AC9M1M02_E4
Students choose classroom objects, select a suitable informal unit and record each measurement.
Partners check that the units were uniform and placed correctly.
Curriculum connection: AC9M1M02
The object is _____ units long.
I used _____ as my unit.
I started measuring at _____.
I placed the units _____.
There are no gaps because _____.
There are no overlaps because _____.
_____ is longer than _____.
_____ is _____ units longer.
The measurements are different because _____.
The smaller unit needed _____ copies.
The larger unit needed _____ copies.
My footsteps gave a different result because _____.
I checked my measurement by _____.
Observe whether the student can:
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Families can measure books, tables, toys, shoes, beds and other safe household objects using uniform informal units such as spoons, blocks, paper clips or pencils.
Encourage children to predict first, measure carefully and then explain whether the result seems reasonable.
Ask questions such as: