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Piecewise Word Problems

Authored by Anthony Clark

Mathematics

12th Grade

CCSS covered

Used 1+ times

Piecewise Word Problems
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20 questions

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1.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

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How much does he earn for a 70 hour week?

$1020

$1140

$840

He works for free!

2.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

Media Image

$12.75
$35
$43.40
$27.75

3.

FILL IN THE BLANK QUESTION

1 min • 1 pt

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4.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

A phone plan charges $30 for the first 500 minutes of talk time and $0.10 per minute for each additional minute. Write a piecewise function to represent the cost of x minutes of talk time.

f(x) = $30 if x <= 500 f(x) = $30 + ($0.10 * (x - 500)) if x > 500

f(x) = $30 if x <= 500 f(x) = $0.10 * (x - 500) if x > 500

f(x) = $30 if x <= 500 f(x) = $0.10 * x if x > 500

f(x) = $0.10 * x if x <= 500 f(x) = $30 if x > 500

5.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

A car rental agency charges $50 per day for the first 3 days and $20 per day for each additional day. Write a piecewise function to represent the cost of renting a car for x days.

f(x) = $50 if x <= 2 f(x) = $50 + ($20 * (x - 2)) if x > 2.

f(x) = $50 if x <= 4 f(x) = $50 + ($20 * (x - 4)) if x > 4.

f(x) = $50 if x <= 1 f(x) = $50 + ($20 * (x - 1)) if x > 1.

f(x) = $50 if x <= 3 f(x) = $50 + ($20 * (x - 3)) if x > 3

6.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

A movie theater charges $8 for a matinee show and $12 for an evening show. Write a piecewise function to represent the cost of attending x movies.

f(x) = $8 * x for x > 1

f(x) = $12 for 0 < x <= 1

The piecewise function to represent the cost of attending x movies is: f(x) = $0 for x <= 0 f(x) = $8 for 0 < x <= 1 f(x) = $8 + ($12 * (x - 1)) for x > 1

f(x) = $8 for x <= 0

7.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

A water park charges $25 for the first 2 hours of admission and $15 for each additional hour. Write a piecewise function to represent the cost of x hours of admission.

f(x) = $15, if x <= 2

f(x) = $25, if x <= 2 f(x) = $25 + $15(x-2), if x > 2

f(x) = $25 + $10(x-2), if x > 2

f(x) = $25, if x <= 1

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