1. A professional cliff diver's height above the water can be modelled by the equation h= -5² +20, where is the diver's height in metres and is the elapsed time in seconds. a) Draw a height versus time graph. b) Determine the height of the cliff that the diver jumped from. c) Determine when the diver will enter the water.

Elementary Algebra
17th Edition
ISBN:9780998625713
Author:Lynn Marecek, MaryAnne Anthony-Smith
Publisher:Lynn Marecek, MaryAnne Anthony-Smith
Chapter8: Rational Expressions And Equations
Section8.9: Use Direct And Inverse Variation
Problem 8.175TI: The distance that Brad travels varies directly with the time spent traveling. Brad travelled 660...
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14. A professional cliff diver's height above the water can be modelled by
A the equation=-52 +20, where is the diver's height in metres
and is the elapsed time in seconds.
a) Draw a height versus time graph.
b) Determine the height of the cliff that the diver jumped from.
c) Determine when the diver will enter the water.
15. A baseball is thrown from the top of a building and falls to the ground
below. The height of the baseball above the ground is approximated
by the relation = -52 + 10 + 40, where h is the height above
the ground in metres and t is the elapsed time in seconds. Determine
the maximum height that is reached by the ball.
Transcribed Image Text:14. A professional cliff diver's height above the water can be modelled by A the equation=-52 +20, where is the diver's height in metres and is the elapsed time in seconds. a) Draw a height versus time graph. b) Determine the height of the cliff that the diver jumped from. c) Determine when the diver will enter the water. 15. A baseball is thrown from the top of a building and falls to the ground below. The height of the baseball above the ground is approximated by the relation = -52 + 10 + 40, where h is the height above the ground in metres and t is the elapsed time in seconds. Determine the maximum height that is reached by the ball.
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