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Unit Rate Word Problems worksheet with six real-life scenarios to solve using unit rate calculations.

Unit Rate Word Problems worksheet with six math problems involving rates, including emails per day, running speed, car washing, typing speed, baking cakes, and swimming laps.

Unit Rate Word Problems worksheet with six math problems involving rates, including emails per day, running speed, car washing, typing speed, baking cakes, and swimming laps.

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Show Answer Key & Explanations Step-by-step solution for: Printable primary math worksheet for math grades 1 to 6 based on ...
Here are the step-by-step solutions for each problem on the worksheet.

1. I write about 12 emails per day. How long will it take me to write 60 emails?
* Step 1: Identify the rate. You write 12 emails in 1 day.
* Step 2: Identify the goal. You need to write 60 emails.
* Step 3: Divide the total number of emails by the number of emails per day to find the number of days.
* $60 \div 12 = 5$
* Result: It will take 5 days.

2. Peter can run 10 kilometers in 2 hours at a steady rate. How long will it take him to run 30 kilometers?
* Step 1: Find Peter's speed (unit rate). Divide the distance by the time.
* $10 \text{ km} \div 2 \text{ hours} = 5 \text{ km per hour}$.
* Step 2: Use this speed to find the time for the new distance. Divide the new distance (30 km) by the speed (5 km/h).
* $30 \div 5 = 6$
* Result: It will take 6 hours.

3. I can wash a car in 20 minutes. How long will it take me to wash 20 cars?
* Step 1: Identify the time per car. It takes 20 minutes for 1 car.
* Step 2: Multiply the time per car by the total number of cars.
* $20 \text{ minutes} \times 20 \text{ cars} = 400 \text{ minutes}$.
* Step 3 (Optional but good): Convert minutes to hours and minutes.
* $400 \div 60 = 6$ with a remainder of $40$.
* So, 6 hours and 40 minutes.
* Result: It will take 400 minutes (or 6 hours and 40 minutes).

4. I can type 4 words per minute. How long will it take me to write an 500 words essay?
* Step 1: Identify the typing speed. 4 words per minute.
* Step 2: Divide the total number of words by the speed.
* $500 \div 4$
* Step 3: Calculate the division.
* $500 \div 2 = 250$
* $250 \div 2 = 125$
* Result: It will take 125 minutes. (This is also 2 hours and 5 minutes).

5. A baker can bake 20 cakes per hour. How long will it take him to bake 400 cakes?
* Step 1: Identify the baking rate. 20 cakes per 1 hour.
* Step 2: Divide the total number of cakes by the rate.
* $400 \div 20$
* Step 3: Simplify the division. You can cross out the zeros: $40 \div 2 = 20$.
* Result: It will take 20 hours.

6. It takes me 10 minutes to swim 2 laps. How long will it take me to swim 5 laps?
* Step 1: Find the time it takes to swim just 1 lap (the unit rate).
* $10 \text{ minutes} \div 2 \text{ laps} = 5 \text{ minutes per lap}$.
* Step 2: Multiply the time per lap by the new number of laps (5).
* $5 \text{ minutes} \times 5 \text{ laps} = 25 \text{ minutes}$.
* Result: It will take 25 minutes.

Final Answer:
1. 5 days
2. 6 hours
3. 400 minutes (or 6 hours and 40 minutes)
4. 125 minutes (or 2 hours and 5 minutes)
5. 20 hours
6. 25 minutes
Parent Tip: Review the logic above to help your child master the concept of ratio and rate problems worksheet.
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