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a. Graph the function. Click on the vertex first, then click on one other point. c. How far from the the base of the cliff is the fish? 2 feet. d. How far under the water is the fish? feet. -2 -1 2 3 e. Approximately how far from the -2 cliff does the hawk enter the -3 water? -4 3 X feet. Clear All Draw: f. Approximately how far from the 2.

a. Graph the function. Click on the vertex first, then click on one other point. c. How far from the the base of the cliff is the fish? 2 feet. d. How far under the water is the fish? feet. -2 -1 2 3 e. Approximately how far from the -2 cliff does the hawk enter the -3 water? -4 3 X feet. Clear All Draw: f. Approximately how far from the 2.

Algebra for College Students
Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter8: Functions
Section8.4: More Quadratic Functions And Applications
Problem 59PS
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14:54 7 l LTE A myopenmath.com b. How high is the cliff? 2 V feet. a. Graph the function. Click on the vertex first, then click on one other point. c. How far from the the base of the cliff is the fish? 2 feet. d. How far under the water is the fish? feet. -2 -1 3 -1 e. Approximately how far from the -2 cliff does the hawk enter the -3 water? -D4 3 X feet. Clear All Draw: f. Approximately how far from the cliff does the hawk exit the water? 2.5 X feet. Question Help: Message instructor Submit Question
Transcribed Image Text:14:54 7 l LTE A myopenmath.com b. How high is the cliff? 2 V feet. a. Graph the function. Click on the vertex first, then click on one other point. c. How far from the the base of the cliff is the fish? 2 feet. d. How far under the water is the fish? feet. -2 -1 3 -1 e. Approximately how far from the -2 cliff does the hawk enter the -3 water? -D4 3 X feet. Clear All Draw: f. Approximately how far from the cliff does the hawk exit the water? 2.5 X feet. Question Help: Message instructor Submit Question
14:54 A myopenmath.com A hawk is diving from a cliff to catch a fish. Not drawn to scale The path of the hawk makes a parabola represented by the following function: h(x) = x? – 4x + 2 where h is the height (in feet) of the hawk above the water and x is the horizontal distance (in feet) from the cliff. b. How high is the cliff? 2 V feet. a. Graph the function. Click on the vertex first, then click on one other point. c. How far from the the base of the cliff is the fish? 2 feet. d. How far under the water is the fish? 2 V feet. -1 covimatolu
Transcribed Image Text:14:54 A myopenmath.com A hawk is diving from a cliff to catch a fish. Not drawn to scale The path of the hawk makes a parabola represented by the following function: h(x) = x? – 4x + 2 where h is the height (in feet) of the hawk above the water and x is the horizontal distance (in feet) from the cliff. b. How high is the cliff? 2 V feet. a. Graph the function. Click on the vertex first, then click on one other point. c. How far from the the base of the cliff is the fish? 2 feet. d. How far under the water is the fish? 2 V feet. -1 covimatolu
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