Position as a function of time 20 16 0.0 0.5 1.0 1.5 2.0 2.5 3.0 3.5 Time in seconds 6) Now use the graph (not the table) to calculate the instantaneous velocity of the cart when t = 3.0 s. Use a straight edge to draw a tangent line and find the slope of the tangent line. You may want to use the larger printable PDF version of the graph. [HINT: This DOES NOT turn out to be an integer number of meters, but the number to the right of the decimal point is a 4 as in "5.4 m/s or "-3.4 m/s".] The large graph may be found here. m/s Submit 12 00 Position in meters

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Position as a function of time
20
16
12
4
0.0
0.5
1.0
1.5
2.0
2.5
3.0
3.5
Time in seconds
6) Now use the graph (not the table) to calculate the instantaneous velocity of the cart when t- 3.0 s. Use a straight
edge to draw a tangent line and find the slope of the tangent line. You may want to use the larger printable PDF
version of the graph. [HINT: This DOES NOT turn out to be an integer number of meters, but the number to the right of
the decimal point is a "4" as in "5.4 m/s" or "-3.4 m/s".]
The large graph may be found here.
m/s Submit
Position in meters
Transcribed Image Text:Position as a function of time 20 16 12 4 0.0 0.5 1.0 1.5 2.0 2.5 3.0 3.5 Time in seconds 6) Now use the graph (not the table) to calculate the instantaneous velocity of the cart when t- 3.0 s. Use a straight edge to draw a tangent line and find the slope of the tangent line. You may want to use the larger printable PDF version of the graph. [HINT: This DOES NOT turn out to be an integer number of meters, but the number to the right of the decimal point is a "4" as in "5.4 m/s" or "-3.4 m/s".] The large graph may be found here. m/s Submit Position in meters
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