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A New Velocity Function...Dealing with Negative Velocity Suppose that an object moving along a straight line path has its velocity v (in feet per second) at time i (in seconds) given by v(t) = ? - 3t + We will approximate the distance travelled by the object on the time interval 1

A New Velocity Function...Dealing with Negative Velocity Suppose that an object moving along a straight line path has its velocity v (in feet per second) at time i (in seconds) given by v(t) = ? - 3t + We will approximate the distance travelled by the object on the time interval 1

College Algebra
College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter3: Functions
Section3.3: Rates Of Change And Behavior Of Graphs
Problem 46SE: Near the surface of the moon, the distance that an object falls is a function of time. It is given...
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A New Velocity Function..Dealing with Negative Velocity Suppose that an object moving along a straight line path has its velocity v (in feet per second) at time t (in seconds) given by v(t) = ?- 3: + We will approximate the distance travelled by the object on the time interval 1<t<5. Was the object traveling in the same direction for this time interval? Yes No Cannot tell from the graph of the velocity of the object If your answer was no, compare the intervals 1ki<15 and 2si<25. How does the motion of the object on those two intervals differ? When calculating the distance traveled on an interval where the velocity is negative, what do you need to do?
Transcribed Image Text:A New Velocity Function..Dealing with Negative Velocity Suppose that an object moving along a straight line path has its velocity v (in feet per second) at time t (in seconds) given by v(t) = ?- 3: + We will approximate the distance travelled by the object on the time interval 1<t<5. Was the object traveling in the same direction for this time interval? Yes No Cannot tell from the graph of the velocity of the object If your answer was no, compare the intervals 1ki<15 and 2si<25. How does the motion of the object on those two intervals differ? When calculating the distance traveled on an interval where the velocity is negative, what do you need to do?
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