Abike shop owner rents out bikes and scooters. the cost to rent a bike is $15 plus $8 per hour for each hour the bike is rented. the cost to rent a scooter is $35 plus $5 per hour for each hour the scooter is rented. which equation has a greater rate of change? the equation that represents the cost of renting a bike or the equation that represents the cost of renting a scooter. a. the scooter rental has a rate of change of 35, which is greater than the rate of change of the bike rental. b. the scooter rental has a rate of change of 40, which is greater than the rate of change of the bike rental. c. the bike rental has a rate of change of 8, which is greater than the rate of change of the scooter rental. d. the bike rental has a rate of change of 23, which is greater than the rate of change of the scooter rental.

C. The bike rental has a rate of change of 8, which is greater than the rate of change of the scooter rental.

Step-by-step explanation:

Let x represents the total number of hours and y represents the total cost of the vehicle after x hours.

According to the question,

The cost to rent a bike is $15 plus $8 per hour for each hour the bike is rented.

Thus, The total cost of renting bike after x hours,

y = 15 + 8 x

Similarly, The cost to rent a scooter is $35 plus $5 per hour for each hour the scooter is rented.

Thus, The total cost of renting scooter after x hours,

y = 35 + 5 x

Since, the slope-intercept of a line is, y = m x + c

Where m is the rate of change of the equation.

By the comparing the above equations with the slope-intercept of the line,

We get the rate of change of the equation, y = 15 + 8 x is 8

And, the rate of change of the equation, y = 35 + 5 x is 5.

Since, 8 > 5

Thus, The bike rental has a rate of change of 8, which is greater than the rate of change of the scooter rental.

£56

step-by-step explanation:

u divide 24 by 3 and u get 8 so if u do 8 time 7 or 8+8+8+8+8+8+8 u get 56 and 56 divided by 7 is 8.

step-by-step explanation:

there are 36 inches in a yard

25 : 36 = 0.69 yards (you can round to 0.70)