d (t) = 6(1.490-). Notice that this equation suggests that at t = 0, the rim was 6 inches above the ground. Our goal is to estimate the rate of change of d(t) at precisely the time t = 3 seconds. This will be accomplished by making use of the average rate of change and differ- ence quotient concepts that were previously defined. Parti Find the average rate of change of d(t) between the values (a) t = 1 sec. and t = 3 sec., between (b) t = 2 sec. and t = 3 sec., between (c) t = 2.5 sec. and t = 3 sec., and between (d) t = 2.9 sec. and t = 3 sec.

d (t) = 6(1.490-). Notice that this equation suggests that at t = 0, the rim was 6 inches above the ground. Our goal is to estimate the rate of change of d(t) at precisely the time t = 3 seconds. This will be accomplished by making use of the average rate of change and differ- ence quotient concepts that were previously defined. Parti Find the average rate of change of d(t) between the values (a) t = 1 sec. and t = 3 sec., between (b) t = 2 sec. and t = 3 sec., between (c) t = 2.5 sec. and t = 3 sec., and between (d) t = 2.9 sec. and t = 3 sec.

Calculus For The Life Sciences

2nd Edition

ISBN:9780321964038

Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Chapter3: The Derivative

Section3.CR: Chapter 3 Review

Problem 8CR

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