AI tutor
Welcome to Bytelearn!
Let’s check out your problem:
Victor wants to learn to snowboard. He went to Snowy Ridge Mountain and rented a snowboard for , then took hours of group snowboarding lessons. Victor paid in all.Which equation can you use to find how much Snowy Ridge charges, , for each hour of group snowboarding lessons?Choices:(A) (B) (C) (D) How much does Snowy Ridge charge for each hour of group snowboarding lessons?____
Full solution
Q. Victor wants to learn to snowboard. He went to Snowy Ridge Mountain and rented a snowboard for , then took hours of group snowboarding lessons. Victor paid in all.Which equation can you use to find how much Snowy Ridge charges, , for each hour of group snowboarding lessons?Choices:(A) (B) (C) (D) How much does Snowy Ridge charge for each hour of group snowboarding lessons?____
- Understand the problem: Understand the problem.Victor paid a total of for renting a snowboard and for hours of group snowboarding lessons. We need to find the cost per hour for the lessons, which we will call . The cost of renting the snowboard is a one-time fee of .
- Set up the equation: Set up the equation.The total cost is the sum of the one-time snowboard rental fee and the cost of the lessons. The cost of the lessons is the number of hours times the cost per hour . So the equation should represent the total cost as the sum of the rental fee and the cost of the lessons.
- Choose the correct equation: Choose the correct equation from the choices.The correct equation should have the rental fee added to the product of the number of hours and the cost per hour. This matches choice (B) , where represents the total cost of the lessons and represents the cost of the snowboard rental.
- Solve the equation for x: Solve the equation for x.Subtract from both sides of the equation to isolate the term with .Now, divide both sides by to solve for .
- Verify the solution: Verify the solution.Multiply the cost per hour by the number of hours and add the rental fee to ensure it equals the total cost.This matches the total cost Victor paid, so the solution is correct.
More problems from Solve two-step equations: word problems
QuestionGet tutor help
