Question

Mr. Scott rented a bicycle for 6 hours on Saturday and then several more hours on Sunday. It cost $4 per hour to rent the bicycle, and he paid a total of $48. For how many hours did Mr. Scott rent the bicycle on Sunday? Choose two answers: one for the equation that models this situation and one for the correct answer. A. Equation: 6(4 + x) = 48 B. Equation: 4(6 + x) = 48 C. Answer: 4 hours

Answer 1

First, we would need to create an equation for this problem. Let x represent the unknown number of hours.
4(6 + x) = 48

Next, you would simplify the equation.
24 + 4x = 48

Now, you would combine like terms. 
4x = 24

Your last step would be to isolate the x. To do this, you would divide both sides of the equal sign by 4. 
x = 6

I hope this helps!

Answer 2

Answer:

The equation that models this situation : $4\times (6+x)=48$

Duration of bicycle rented on Sunday was of 6 hours.

Step-by-step explanation:

Cost of per hour to rent the bicycle = $4

Duration of bicycle rented on Saturday = 6 hours

Duration of bicycle rented on Sunday = x

Total mount paid = $48

$\ 4\times (6+x)= 48$

$4\times (6+x)=48$

For solving for x:

$x=\frac{48}{4}-6= 6$

Duration of bicycle rented on Sunday was of 6 hours.