Formal Write up
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Introduction
What is acceleration due to gravity?
- Mass independence
- Height dependence
- Show that g=9.8m/s^2 using G=
6.67 x10^-11 Formula: Fg=GM/r^2
There are companies out there that are
interested in determining “g” accurately? What techniques do they use? (Make a
research) These companies are researching g in the 3rd decimal
point.
Experimental:
- Equipment-list, picture
specification - Procedure
Results and Discussion
PART A: Position vs time graph (plug the
information of the graph in the excel and place the graph in the word
document-comment on shape of graph and whether it is consistent with kinematic
equation y-yo=Voyt+1/2ayt^2. In excel do 2nd order polynomial
trend-line fit and find acceleration due to gravity from trend line equation).
EACH TABLE NEEDS TO HAVE A GRAPH
Table 1
Time | P(cm) |
0 | 0 |
1/40s | 1.1 |
2/40s | 2.9 |
3/40s | 5.8 |
4/40s | 8.1 |
5/40s | 11.8 |
6/40s | 16.7 |
7/40s | 19.9 |
8/40s | 25 |
9/40s | 30.4 |
10/40s | 36.5 |
11/40s | 43.9 |
12/40s | 50.7 |
13/40s | 58.6 |
14/40s | 66.6 |
15/40s | 75.3 |
16/40s | 84.6 |
17/40s | 94.5 |
18/40s | 104.4 |
19/40s | 116 |
Table 2
acceleration(cm/s^2) from trend line eq. over %error (accept value 980cm/s^2)
PART B: Velocity over time
Table 3
Graph 2 on excel velocity
over time. Comment on shape of graph and is it consistent with kinematic
equation V=Vo+at ? Do a linear trend-line fit to determine acceleration from
trend-line equation.
Table 4
Conclusion: Comment on the
obtained acceleration values and explain why it might be different.
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