
College Physics
11th Edition
ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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Can please solve question 4 and 5 explaining step by step on a picture please, thanks.
all the information it's on the first picture. where Uk= 1/2K((x2)^2-(x1)^2)) and Ug= mg(x2-x1) and K is the slope and in this case is 7.99 N/m. I think this is enough information to solve this thank you.
Just post the picute of all the step you did to solve it.

Transcribed Image Text:m(kg)
x (m)
mg (N)
k (N/m)
100 0.106 m
200kgl0.203m 1.960 7.99
300kgb.352m
980
2940 N/M
3.920
400 hg 0421m
500 kglosBm 4.9
1.960--980-7. 99N/
•3
X=
4,9(1.002-.250)
Slo pe
•203-106
mg-4.9
%3D
Data Table 2
Calculations Table 2
X1
mg(x2-X1)
¼k(x;²-x1?)
X2
% Diff
250m 1.002m
% Diffs
2.2% g-UR
3.6848 3,76
3.185 3.25 2.0% gtUk
2.71 2.76 1.8%.
2.2542.36 4.8%
.300m
a5 m
0.500 kg
350 m,962m
400m
ng s4.
Data Table 3
Calculations Table 3
X1
X2
mg(x2-X1)
V½k(x2²-x1?)
% Diff
7Som 40
700m .480
1.421 1.40 1,4%
1.078 +10373.9%
0.500 kg
7203 +0.6776.2%
650m . SOB
o 600
Le00
0%
3.99 Sl.460)2-(.750)3) =-1.40
1

Transcribed Image Text:Follow-up Questions
4. Instead of comparing changes in energy, compare the total energy at each point. Consider the first
case of the 0.500 kg mass falling from x,=0.250 m to the value of x2 determined for that case. Calculate
M 0.so the sum Uk + Ug at x1 as ½kx1² – mgX1. Now calculate that sum at x2 as 1/2kx22 – mgx2. Compare the two
and comment on the significance of the comparison.
Som
= lo
5. Consider the same case as discussed in question 4. Calculate the value of x halfway between x1 and x2.
Calculate Uk+Ug = ½kx? –mgx for that point. How does it compare with the values calculated in
question 4? Explain the reason for this result.
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