Truck Rental Cost Analysis

The video tutorial explains different representations of a line using a truck rental scenario. It covers calculating costs for zero miles, understanding the rate of change, graphing the linear function, and writing the equation using variables C and M instead of x and y.

What is the fixed cost to rent the truck, regardless of the miles driven?

• $150

• $100

• $200

• $250

Which variables are used in place of x and y in the graphing approach?

• C and M

• A and B

• X and Y

• P and Q

If the truck is driven zero miles, what is the total cost to the customer?

• $200

• $150

• $100

• $50

How is the cost for zero miles represented on the graph?

• As the x-intercept

• As a slope

• As the y-intercept

• As a horizontal line

What is the rate of change in the context of the truck rental problem?

• $1 per mile

• $0.50 per mile

• $2 per mile

• $0.75 per mile

What does the rate of change signify in this problem?

• The total distance driven

• The total cost of renting the truck

• The additional cost per mile driven

• The initial rental fee

How much would it cost to drive the truck for 1000 miles?

• $500

• $700

• $600

• $650

What is the equation of the linear function that models the relationship between miles driven and total cost?

• C = 0.5M + 150

• C = M + 150

• C = 150M + 0.5

• C = 0.5 + 150M

In the equation C = 0.5M + 150, what does the 150 represent?

• The total cost for 1000 miles

• The cost per mile

• The initial rental fee

• The total cost for zero miles

In the equation C = 0.5M + 150, what does the 0.5 represent?

• The total cost for zero miles

• The initial rental fee

• The cost per mile

• The total cost for 1000 miles