Predict/Calculate Atwood’s Machine The two masses { m 1 = 5.0 kg and m 2 = 3.0 kg ) in the Atwood s machine shown in Figure 10-33 are released from rest with at a height of 0.75 m above the floor. When m 1 hits the ground its speed is 1.8 m/s. Assuming that the pulley is a uniform disk with a radius of 12 cm (a) outline a strategy that allows you to find the mass of the pulley, (b) Implement the strategy given in part (a) and determine the pulley’s mass.
Predict/Calculate Atwood’s Machine The two masses { m 1 = 5.0 kg and m 2 = 3.0 kg ) in the Atwood s machine shown in Figure 10-33 are released from rest with at a height of 0.75 m above the floor. When m 1 hits the ground its speed is 1.8 m/s. Assuming that the pulley is a uniform disk with a radius of 12 cm (a) outline a strategy that allows you to find the mass of the pulley, (b) Implement the strategy given in part (a) and determine the pulley’s mass.
Predict/Calculate Atwood’s Machine The two masses {m1 = 5.0 kg and m2 = 3.0 kg ) in the Atwood s machine shown in Figure 10-33 are released from rest with at a height of 0.75 m above the floor. When m1 hits the ground its speed is 1.8 m/s. Assuming that the pulley is a uniform disk with a radius of 12 cm (a) outline a strategy that allows you to find the mass of the pulley, (b) Implement the strategy given in part (a) and determine the pulley’s mass.
A charge of -3.99 μC is fixed in place. From a horizontal distance of 0.0423 m, a
particle of mass 7.31 x 103 kg and charge -9.76 µC is fired with an initial speed
of 84.1 m/s directly toward the fixed charge. How far does the particle travel
before its speed is zero?
a)
What is the minimum tension in N that the cable must be able to support without breaking? Assume the cable is massless.
T =
b)
If the cable can only support a tension of 10,000 N what is the highest mass the ball can have in kg?
mm =
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DATA
FIT TYPE
FIT
Harmonic Motion X
us
0.45
mi
ce
0.4
0.35
0.3
0.25
0.2
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COA Fourier
Equation
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x vs. t
-Harmonic Motion
a0+ a1*cos(x*w) +
b1*sin(x*w)
Number of terms
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1
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Results
Value
Lower
Upper
0.15
a0
0.1586
0.1551
0.1620
a1
0.0163
0.0115
0.0211
0.1
b1
0.0011
-0.0093
0.0115
W
1.0473
0.9880
1.1066
2
8
10
t
12
14
16
18
20
Goodness of Fit
Value
Table of Fits
SSE
0.2671
Fit State Fit name
Data
Harmonic Motion x vs. t
Fit type
fourier1
R-square
0.13345
SSE
DFE
0.26712
296
Adj R-sq
0.12467
RMSE
0.030041
# Coeff
Valic
R-square
0.1335
4
DFE
296.0000
Adj R-sq
0.1247
RMSE
0.0300
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