Question 12 of 12 < > -/1 E iew Policies urrent Attempt in Progress In a time of t seconds, a particle moves a distance of s meters from its starting point, wheres = 2t2. a) Find the average velocity between t = 3 and t = 3 + h if: (i) h = 0.1. (ii) h = 0.01. (iii) h = 0.001. b) Use your answers to part (a) to estimate the instantaneous velocity of the particle at time t = 3. Chapter 2, Review Exercises, Intelligent Tutoring Question 001 Let s(t) = 21 represent the distance in meters from its starting point. Find the change in position in the interval 3
Question 12 of 12 < > -/1 E iew Policies urrent Attempt in Progress In a time of t seconds, a particle moves a distance of s meters from its starting point, wheres = 2t2. a) Find the average velocity between t = 3 and t = 3 + h if: (i) h = 0.1. (ii) h = 0.01. (iii) h = 0.001. b) Use your answers to part (a) to estimate the instantaneous velocity of the particle at time t = 3. Chapter 2, Review Exercises, Intelligent Tutoring Question 001 Let s(t) = 21 represent the distance in meters from its starting point. Find the change in position in the interval 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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Transcribed Image Text:Question 12 of 12
< >
-/1 E
iew Policies
urrent Attempt in Progress
In a time of t seconds, a particle moves a distance of s meters from its starting point, wheres = 2t².
a) Find the average velocity between t = 3 and t = 3 + h if:
(i) h = 0.1.
(ii) h = 0.01.
(iii) h = 0.001.
b) Use your answers to part (a) to estimate the instantaneous velocity of the particle at time t = 3.
Chapter 2, Review Exercises, Intelligent Tutoring Question 001
Let s(t) =
21 represent the distance in meters from its starting point. Find the change in position in the interval 3 <ts 3.1.
Round the answer to two decimal places.
The change in position =
meters
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