D. Find the height of the ball when it starts falling E. Graph h, and describe how what you see relates to your answers to parts A-D F. Now, consider the following prompt: "Find the maximum height of the ball." What we did for parts A-D is actually how we would answer this question. Compare your process for this discussion post to what we learned in section 4.3.

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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D. Find the height of the ball when it starts falling
E. Graph h, and describe how what you see relates to your
answers to parts A-D
F. Now, consider the following prompt: "Find the maximum
height of the ball." What we did for parts A-D is actually
how we would answer this question. Compare your
process for this discussion post to what we learned in
section 4.3.
Transcribed Image Text:D. Find the height of the ball when it starts falling E. Graph h, and describe how what you see relates to your answers to parts A-D F. Now, consider the following prompt: "Find the maximum height of the ball." What we did for parts A-D is actually how we would answer this question. Compare your process for this discussion post to what we learned in section 4.3.
Next week, we will look at some applications of Local
Extrema, but we will do a simple example here that
doesn't require much setup. Solve each part, providing
explanations wherever necessary.
Suppose you throw launch a ball into the air, and its
height is given by the function
h (t) = −4.9t² + 60t + 5
where h is in meters and t is seconds after you launch the
ball. Do the following:
Transcribed Image Text:Next week, we will look at some applications of Local Extrema, but we will do a simple example here that doesn't require much setup. Solve each part, providing explanations wherever necessary. Suppose you throw launch a ball into the air, and its height is given by the function h (t) = −4.9t² + 60t + 5 where h is in meters and t is seconds after you launch the ball. Do the following:
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