Question

In order to get her license, Ty must log 65 hours of supervised driving. He's already logged 12 hours and plans to practice 2 hours a day with his parents. Which equation could be used to find the number of days, d, that he would need to get his license? In order to get her license, Ty must log 65 hours of supervised driving. He's already logged 12 hours and plans to practice 2 hours a day with his parents. Which equation could be used to find the number of days, d, that he would need to get his license? 12d - 2 = 65 65 = 2d - 12 12 = 65 + 2d 65 = 2d + 12

Answer 1

The correct equation to find the number of days, d, that Ty needs to practice in order to log the remaining hours for a driver's license is 65 = 2d + 12. Solve for d by subtracting the hours already completed and dividing by the daily practice hours.

Step-by-step explanation:

To find the number of days, d, that Ty would need to obtain a driver's license after already logging 12 hours of driving and planning to practice 2 hours a day, we can set up the following equation:

65 = 2d + 12

This equation accounts for the total hours Ty needs to log (65 hours), the number of hours already completed (12 hours), and the number of hours he plans to log each day (2 hours × number of days, d). To solve for d, you would subtract the hours already completed from the total required hours to find out how many more hours are needed:

65 - 12 = 2d

Then divide both sides by 2 to find d:

(65 - 12) / 2 = d

d will give you the number of days he needs to practice to reach the required 65 hours.