Central idea:
Understanding the connections between metric units of measurement lets us utilize the system effectively.
Metrics Unit Poster – This is a poster you can use with the above information.
Lines of inquiry:
- The metric units of measurement
- The connections between units of measurement
- How we can use that connection to solve problems effectively
Teacher questions:
- How do we measure? (form)
- Why do we need to be accurate when measuring? (causation)
- What is our responsibility when measuring using different tools? (responsibility)
Learning outcomes:
- LO1. Select and use appropriate units of measurement and tools to solve problems in real life situations
- LO2. Develop and describe formulas for finding area, perimeter and volume
- LO3. Use decimal and fraction notation in measurement, e.g. 3.2m, 1.47kg. (Covert and apply between mL to L, m to cm etc)
- LO4. Measure and construct angles in degrees using a protractor. (Up to 360)
Learning experiences:
Click on the links below to view our measurement units:
Benchmarks:
Metrics
- MAT.MS.5.10: 10. carry out (converts) simple unit conversions within a system of measurement. (eg. 3.2m = 320cm)
- MAT.MS.5.11: 11. use decimal and fraction notation in measurement.
- MAT.MS.5.13: 13. select and use appropriate units of measurement to solve problems in real-life situations.
- MAT.MS.5.7: 7. explain the relationships between area and perimeter, between area and volume and between volume and capacity of regular quadrilaterals.
- MAT.MS.5.8: 8. find the area, perimeter and volume of regular quadrilaterals.
- MAT.MS.5.9: 9. find the area and perimeter of triangles.
- MAT.MS.5.2: 2. investigate the formula for finding the volume of a cube using concrete materials.