4. The path of a baseball relative to the ground can be modelled by the function d(t) = – f + 8t + 1, where d(t) represents the height of the ball in metres, and t represents time in seconds. a. Find the average rate of change of the ball between 1 and 3 seconds. b. Using the secant method, find the instantaneous rate of change at 2 seconds.
4. The path of a baseball relative to the ground can be modelled by the function d(t) = – f + 8t + 1, where d(t) represents the height of the ball in metres, and t represents time in seconds. a. Find the average rate of change of the ball between 1 and 3 seconds. b. Using the secant method, find the instantaneous rate of change at 2 seconds.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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
Transcribed Image Text:4. The path of a baseball relative to the ground can be modelled by the function
dt) = – f + 8t + 1, where dlt) represents the height of the ball in metres, and t
represents time in seconds.
a. Find the average rate of change of the ball between 1 and 3 seconds.
b. Using the secant method, find the instantaneous rate of change at 2 seconds.
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