A car rental company charges a flat fee of $50 plus $0.20 per mile driven. Write a linear function to model the total cost (C) based on the number of miles (m) driven. What is the cost for driving 150 miles?
Modeling Real-Life Situations with Functions and Transformations

Quiz
•
English, Mathematics
•
9th Grade
•
Hard
Anthony Clark
FREE Resource
10 questions
Show all answers
1.
MULTIPLE CHOICE QUESTION
30 sec • 1 pt
100
120
60
80
2.
MULTIPLE CHOICE QUESTION
30 sec • 1 pt
A gardener is planting a rectangular garden. The length of the garden is twice the width. If the area of the garden is 200 square feet, write a quadratic equation to find the dimensions of the garden. What are the dimensions?
Width: 5 feet, Length: 10 feet
Width: 15 feet, Length: 30 feet
Width: 10 feet, Length: 20 feet
Width: 8 feet, Length: 16 feet
3.
MULTIPLE CHOICE QUESTION
30 sec • 1 pt
The population of a small town can be modeled by the function P(t) = 500(1.03)^t, where t is the number of years since 2020. How many people will live in the town in 2025?
500
580
550
600
4.
MULTIPLE CHOICE QUESTION
30 sec • 1 pt
A ball is thrown upwards from a height of 5 feet with an initial velocity of 20 feet per second. The height of the ball (h) after t seconds can be modeled by the equation h(t) = -16t^2 + 20t + 5. What is the maximum height reached by the ball?
12 feet
15 feet
11.25 feet
10 feet
5.
MULTIPLE CHOICE QUESTION
30 sec • 1 pt
A company's profit can be modeled by the function P(x) = -2x^2 + 12x - 10, where x is the number of units sold. Determine the number of units sold that maximizes the profit.
3
5
2
4
6.
MULTIPLE CHOICE QUESTION
30 sec • 1 pt
The cost of producing x items is given by the function C(x) = 3x^2 + 12x + 100. What is the minimum cost of production, and at what number of items produced does this occur?
Minimum cost is 150 at 5 items produced.
Minimum cost is 120 at 10 items produced.
Minimum cost is 100 at 0 items produced.
Minimum cost is 90 at 2 items produced.
7.
MULTIPLE CHOICE QUESTION
30 sec • 1 pt
A scientist is studying the growth of bacteria in a lab. The number of bacteria can be modeled by the function N(t) = 100e^(0.5t), where t is time in hours. How many bacteria will there be after 4 hours?
739
1000
300
500
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