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Fourth grade \( > \) L. 4 Divide larger numbers by 1 -digit numbers: interpret remainders J8D ()) A truck driver has \( \$ 956 \) to pay for bridge tolls. If the toll is \( \$ 9 \) to cross the bridge, how many times can the driver cross the bridge? Submit times

Ask by Ayala Ward. in the United States
Mar 09,2025

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Answer

The driver can cross the bridge 106 times.

Solution

To find out how many times the truck driver can cross the bridge, we need to divide the total amount of money the driver has by the cost of crossing the bridge. Given: - Total amount of money the driver has: $956 - Cost of crossing the bridge: $9 To find out how many times the driver can cross the bridge, we divide the total amount of money by the cost of crossing the bridge: \[ \text{Number of times the driver can cross the bridge} = \frac{\text{Total amount of money}}{\text{Cost of crossing the bridge}} \] \[ \text{Number of times the driver can cross the bridge} = \frac{956}{9} \] Let's calculate this division to find out how many times the driver can cross the bridge. Calculate the value by following steps: - step0: Calculate: \(\frac{956}{9}\) The truck driver can cross the bridge 106 times and 2/9 of a time. Therefore, the driver can cross the bridge 106 times.

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To find out how many times the truck driver can cross the bridge, divide the total amount of money the driver has by the cost per toll. That means you should calculate \( 956 \div 9 \). Performing this division gives approximately 106.222, indicating the driver can cross the bridge 106 times fully before running out of cash. The important thing to remember is that the remainder tells us that there will be some money left after those tolls—specifically, \( 956 - (9 \times 106) = 2 \), so he has \$2 remaining after the last crossing. Now, if the driver encounters situations with larger charges or wants to budget for other expenses, it’s a good reminder to keep track of your total budget and be aware of the remaining money after each trip. This will help in planning future tolls efficiently!

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