Back to Exercise: Understand the concept of a unit rate

Understanding Unit Rates: Per One and Rate Language

For every unit rate problem, include the 'per [unit]' label in your answer. Show the division you used to find the unit rate.

Grade 6·22 problems·~35 min·Common Core Math - Grade 6·standard·6-rp-a-2

Work through problems with immediate feedback

Recall / Warm-Up

Which statement uses ratio language?

The car travels 60 miles per hour.

For every 3 cups of flour, there is 1 cup of sugar.

The car travels at a speed of 60.

The price is $5 each.

A car travels 150 miles in 3 hours. Which expression gives the number of miles traveled per hour?

150 + 3

150 × 3

150 ÷ 3

150 − 3

Divide: 75 ÷ 15 = ?

Fluency Practice

Which statement correctly uses rate language to describe the ratio $75:15$ (dollars to hamburgers)?

For every $75, there are 15 hamburgers.

The ratio is 75 to 15.

$5 per hamburger.

Hamburgers cost 75/15.

Which statement uses correct rate language?

3:4 cups of flour to sugar

3/4 cup of flour for each cup of sugar

3 cups of flour and 4 cups of sugar

3/4 — that's the unit rate

A car travels 100 miles in 4 hours. What is the unit rate in miles per hour?

A package of 8 granola bars costs $6. What is the price per bar?

$A number line from 0 to 1 with tick marks at 0, 1/4, 1/2, 3/4, and 1, labeled with fraction values. Used as a reference scale for locating unit rates between 0 and 1.$

A recipe uses 3 cups of flour for every 4 cups of sugar. What is the unit rate of flour per cup of sugar?

$\frac{4}{3}$ cups of flour per cup of sugar

$\frac{3}{4}$ cups of flour per cup of sugar

$3$ cups of flour per cup of sugar

$4$ cups of flour per cup of sugar

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