The accompanying figure shows the position versus time curve for a certain particle moving along a straight line. Estimate each of the following from the graph. A graph is plotted for distance in centimeters versus time in seconds. The graph rises from (0, 40) to (2, 60) then falls to (4, 20) and then exits the viewing window at (8, 40). Enter your answers to the nearest integer. (a) The average velocity over the interval 0

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Chapter1: Units, Trigonometry. And Vectors
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The accompanying figure shows the position versus time curve for a certain particle moving along a straight line. Estimate each of the
following from the graph.
DA graph is plotted for distance in centimeters versus time in seconds. The graph rises from (0, 40) to (2, 60) then falls to (4, 20) and
then exits the viewing window at (8, 40).
Enter your answers to the nearest integer.
(a) The average velocity over the interval 0 SIS3.
i
cm/s
(b) The values of t at which the instantaneous velocity is zero.
Enter your answers in increasing order.
Transcribed Image Text:The accompanying figure shows the position versus time curve for a certain particle moving along a straight line. Estimate each of the following from the graph. DA graph is plotted for distance in centimeters versus time in seconds. The graph rises from (0, 40) to (2, 60) then falls to (4, 20) and then exits the viewing window at (8, 40). Enter your answers to the nearest integer. (a) The average velocity over the interval 0 SIS3. i cm/s (b) The values of t at which the instantaneous velocity is zero. Enter your answers in increasing order.
Enter your answers in increasing order.
t =
i
i
i
t =
i
(c) The values of t at which the instantaneous velocity is either a maximum or a minimum.
maximum: t =
minimum: t =
i
(d) The instantaneous velocity when t = 3 s.
cm/s
Transcribed Image Text:Enter your answers in increasing order. t = i i i t = i (c) The values of t at which the instantaneous velocity is either a maximum or a minimum. maximum: t = minimum: t = i (d) The instantaneous velocity when t = 3 s. cm/s
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