Use the information given to answer the question.

Question

A person plans a child’s birthday party and analyzes the cost to rent a bounce house from two different companies.

Part A

The linear model
y = 132h + 325 can be used to represent the total cost, y
, in dollars, to rent a bounce house from Company 1
for h
hours. If h > 0
, what is the meaning of the slope in the linear model?

Responses

For each hour that the bounce house is rented, the total cost decreases by
.

For each hour that the bounce house is rented, the total cost decreases by $ $ 132 .

For each hour that the bounce house is rented, the total cost decreases by
.

For each hour that the bounce house is rented, the total cost decreases by $ $ 325 .

For each hour that the bounce house is rented, the total cost increases by
.

For each hour that the bounce house is rented, the total cost increases by $ $ 132 .

For each hour that the bounce house is rented, the total cost increases by
.

Answer 1

In the linear model \( y = 132h + 325 \), the slope is the coefficient of \( h \), which is 132.

This means that for each hour that the bounce house is rented, the total cost increases by $132.

Thus, the correct response is:

For each hour that the bounce house is rented, the total cost increases by $132.