The gates of an amusement park are closely monitored to determine whether the number of people in the amusement park ever poses a safety hazard. On a certain day, the rate at which people enter amusement park is modeled by the function e (x) = 0.03x3 + 2, where the rate is measured in hundreds of people per hour since the gates opened. The rate at which people leave the amusement park is modeled by the function I (x)= 0.5x + 1, where the rate is measured in hundreds of people per hour since the gates opened. What does (e –- 1)(4) mean in this situation? O The rate at which the number of people in the park is changing 4 hours after the gates open is 692 people per hour. O There are 92 people in the amusement park 4 hours after the gates open. O There are 692 people in the amusement park 4 hours after the gates open. O The rate at which the number of people in the park is changing 4 hours after the gates open is 92 people per hour.

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
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Author:Carter
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Chapter8: Polynomials
Section8.1: Adding And Subtracting Polynomials
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The gates of an amusement park are closely monitored to determine whether the number of people in the amusement park ever
poses a safety hazard.
On a certain day, the rate at which people enter amusement park is modeled by the function e (x) = 0.03x3 + 2, where the rate is
measured in hundreds of people per hour since the gates opened. The rate at which people leave the amusement park is modeled by
the function I (x)= 0.5x + 1, where the rate is measured in hundreds of people per hour since the gates opened.
What does (e – 1)(4) mean in this situation?
O The rate at which the number of people in the park is changing 4 hours after the gates open is 692 people per hour.
O There are 92 people in the amusement park 4 hours after the gates open.
O There are 692 people in the amusement park 4 hours after the gates open.
O The rate at which the number of people in the park is changing 4 hours after the gates open is 92 people per hour.
Transcribed Image Text:The gates of an amusement park are closely monitored to determine whether the number of people in the amusement park ever poses a safety hazard. On a certain day, the rate at which people enter amusement park is modeled by the function e (x) = 0.03x3 + 2, where the rate is measured in hundreds of people per hour since the gates opened. The rate at which people leave the amusement park is modeled by the function I (x)= 0.5x + 1, where the rate is measured in hundreds of people per hour since the gates opened. What does (e – 1)(4) mean in this situation? O The rate at which the number of people in the park is changing 4 hours after the gates open is 692 people per hour. O There are 92 people in the amusement park 4 hours after the gates open. O There are 692 people in the amusement park 4 hours after the gates open. O The rate at which the number of people in the park is changing 4 hours after the gates open is 92 people per hour.
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