1) Based on your answer above, create a calculated column(USED THE TABLE PROVIDED BELOW) in your data table so that you create a linear relationship. Use the linear regression tool to find the equation for your relationship. Write your equation in the space below, (HINT) your equation should show velocity(v), as a function of release height(h), . So it should be of the form v(h) 2) Are your results consistent with the Work-Kinetic Energy Theory? Explain. (HINT) Recall the Work-Kinetic Energy Theory: W=K
1) Based on your answer above, create a calculated column(USED THE TABLE PROVIDED BELOW) in your data table so that you create a linear relationship. Use the linear regression tool to find the equation for your relationship. Write your equation in the space below, (HINT) your equation should show velocity(v), as a function of release height(h), . So it should be of the form v(h) 2) Are your results consistent with the Work-Kinetic Energy Theory? Explain. (HINT) Recall the Work-Kinetic Energy Theory: W=K
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1) Based on your answer above, create a calculated column(USED THE TABLE PROVIDED BELOW) in your data table so that you create a linear relationship. Use the linear regression tool to find the equation for your relationship. Write your equation in the space below, (HINT)
your equation should show velocity(v), as a function of release height(h), . So it should be of the form v(h)
2) Are your results consistent with the Work-Kinetic Energy Theory? Explain. (HINT) Recall the Work-Kinetic Energy Theory: W=K

Transcribed Image Text:1
2
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m
Height
cm
26.5
23
20
17.1
12
7
0
h
Time
S
0
0.3
0.3417
0.375
0.425
0.4708
0.5917
t
Veloci...
cm/s
22.8
21.2
19.8
18.3
15.3
11.7
0
V
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