c. Using the table of distances, make up your own word problem that would

require someone to use division to solve. Write the problem, and provide the
solution.

Problem: Emily traveled from City A to City B in a car, which covered a distance of 375 miles in 5 hours. She wants to determine the average speed at which she was driving during this trip.

Solution: To calculate the average speed, we divide the total distance traveled by the time taken. Therefore, to find Emily's average speed, we perform the division:

Average Speed = Total Distance / Time Taken

Average Speed = 375 miles / 5 hours

After dividing, we find that Emily's average speed during the trip from City A to City B was 75 miles per hour.

Word Problem:

Sarah is planning a road trip and wants to estimate how long it will take to drive from City A to City C, with a stop in City B.

According to the table of distances, the distance from City A to City B is 200 miles, and the distance from City B to City C is 150 miles.

If Sarah wants to divide the total distance from City A to City C evenly between the two days of driving, how many miles will she drive each day?

Solution:

To find the number of miles Sarah will drive each day, we need to divide the total distance by the number of days.

Total distance from City A to City C: (Distance from City A to City B) + (Distance from City B to City C)

= 200 miles + 150 miles
= 350 miles

Let's assume Sarah plans to drive for two days.

Number of miles Sarah will drive each day: Total distance ÷ Number of days

= 350 miles ÷ 2 days
= 175 miles per day

Therefore, Sarah will drive approximately 175 miles each day to cover the total distance from City A to City C in two days.

Word Problem:

Alice and Bob are planning a road trip. They are going to drive from City A to City B, which are 300 miles apart. Alice will drive the first 2/3 of the distance, while Bob will drive the remaining distance. How many miles will Alice drive, and how many miles will Bob drive?

Solution:
To solve this problem, we need to find out how many miles Alice will drive. Since she is driving the first 2/3 of the total distance, we can calculate it using division.

Step 1: Multiply the total distance between City A and City B by 2/3.
300 miles × 2/3 = 600/3 = 200 miles.

So, Alice will drive 200 miles.

To find out how many miles Bob will drive, we can subtract Alice's distance from the total distance.

Step 2: Subtract Alice's distance from the total distance.
300 miles - 200 miles = 100 miles.

Therefore, Bob will drive 100 miles.

In summary, Alice will drive 200 miles, and Bob will drive 100 miles on their road trip from City A to City B.