Math6-8
Writing and Finding Unit Rates for Grade 6
By Timothy G.
A practice set for 6th graders that introduces rates and unit rates through a guided worked example, a double number line, and a step-by-step table, then has students apply the same process to new scenarios. It builds skills in writing rates as ratios, scaling equivalent ratios to a per-one quantity, and interpreting what a unit rate means in context.
Customize for your classroom
Teacher Guide & Tips
- Use as a whole-class mini-lesson or a 30-40 minute independent practice block after students have seen basic ratios; the guided example makes a good model before students work solo.
- Discussion question: Why does dividing both parts of a rate by the same number keep the rate equivalent, and how is that different from changing only one part?
- Scaffold for struggling readers: Have them fill in the double number line first, marking 120 miles to 2 hours and then halving to find 60 miles to 1 hour, before writing the division step.
- Extension for advanced students: Ask them to compare two rates with different units (for example, two cars' speeds) and decide which has the greater unit rate, explaining their reasoning.
- Estimated time: about 5 minutes to review the guided example and roughly 25 minutes for the practice problems.
Math6-8
Writing and Finding Unit Rates for Grade 6
By Timothy G.
A practice set for 6th graders that introduces rates and unit rates through a guided worked example, a double number line, and a step-by-step table, then has students apply the same process to new scenarios. It builds skills in writing rates as ratios, scaling equivalent ratios to a per-one quantity, and interpreting what a unit rate means in context.
Customize for your classroom
Teacher Guide & Tips
- Use as a whole-class mini-lesson or a 30-40 minute independent practice block after students have seen basic ratios; the guided example makes a good model before students work solo.
- Discussion question: Why does dividing both parts of a rate by the same number keep the rate equivalent, and how is that different from changing only one part?
- Scaffold for struggling readers: Have them fill in the double number line first, marking 120 miles to 2 hours and then halving to find 60 miles to 1 hour, before writing the division step.
- Extension for advanced students: Ask them to compare two rates with different units (for example, two cars' speeds) and decide which has the greater unit rate, explaining their reasoning.
- Estimated time: about 5 minutes to review the guided example and roughly 25 minutes for the practice problems.