Solve for the principal, P: 100 = = P(1.05)3 P = $80.88 P = $76.78 P = $80.00 P = $86.38 A rock is thrown from the top of a cliff. The height of the rock above the ground after it has been thrown is modelled by the function h(t) - 5t2 +80 where h(t) is the height in metres and t is the time in seconds. How long does it take the rock to hit the ground? 85 seconds. 4 seconds 5 seconds 80 seconds

Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter23: Basic Calculations Of Percentages, Percents, And Rates
Section: Chapter Questions
Problem 1A: Express 5.037 as a percent.
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Solve for the principal, P:
100 =
=
P(1.05)3
P = $80.88
P = $76.78
P = $80.00
P = $86.38
Transcribed Image Text:Solve for the principal, P: 100 = = P(1.05)3 P = $80.88 P = $76.78 P = $80.00 P = $86.38
A rock is thrown from the top of a cliff. The height of the rock above the ground
after it has been thrown is modelled by the function h(t)
- 5t2 +80
where h(t) is the height in metres and t is the time in seconds. How long does it take
the rock to hit the ground?
85 seconds.
4 seconds
5 seconds
80 seconds
Transcribed Image Text:A rock is thrown from the top of a cliff. The height of the rock above the ground after it has been thrown is modelled by the function h(t) - 5t2 +80 where h(t) is the height in metres and t is the time in seconds. How long does it take the rock to hit the ground? 85 seconds. 4 seconds 5 seconds 80 seconds
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