Next question If a function s(t) gives the position of an object at time t, the derivative gives the velocity, that is, v(t) = s'(t). Find (a) v(t) and (b) the velocity when t=0, t=5, and t=8. s(t) = - 4t° + 7? - 8t +7 a) Which rule(s) should be used to find v(t)? Select all that apply. A. The sum or difference rule OB. The power rule C. The constant times a function rule I D. The constant rule

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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Section 4.1 Question 19 Part 1 of 5 I need help and the answers, thanks!
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If a function s(t) gives the position of an object at time t, the derivative gives the velocity, that is, v(t) = s'(t). Find (a) v(t) and (b) the velocity when t=0, t=5, and t=8.
s(t) = -
4 + 7t - 8t +7
C....
a) Which rule(s) should be used to find v(t)? Select all that apply.
A. The sum or difference rule
B. The power rule
C. The constant times a function rule
I D. The constant rule
Transcribed Image Text:Next question If a function s(t) gives the position of an object at time t, the derivative gives the velocity, that is, v(t) = s'(t). Find (a) v(t) and (b) the velocity when t=0, t=5, and t=8. s(t) = - 4 + 7t - 8t +7 C.... a) Which rule(s) should be used to find v(t)? Select all that apply. A. The sum or difference rule B. The power rule C. The constant times a function rule I D. The constant rule
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