Using the data from Table 1 in the experimental details, calculate "the uncertainty of the square of the period of oscillation (in s2) for a hanging mass of 151.2 g" using the propagation of error method. You must consider the uncertainty on the time measured and the number of oscillations given in the experimental details. Round your answer to 3 decimal places.

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Chapter1: Units, Trigonometry. And Vectors
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Note the square of the period of oscillation for a hanging mass of 151.2 g is 0.937s^2..... (calculate it to get more decimals)

1) The mass of the disc(s) + platform (with uncertainty + 0.5 g)
2) The new position of the platform (with uncertainty ± 0.3 cm)
2) The # of oscillations (with uncertainty + 1) for a time of one minute (with uncertainty + 0.5 s)
Table 1- Position and number of oscillations for a mass-spring system with different hanging masses.
Mass of disc(s) +
platform (g)
+ 0.5 g
Position of the
# of oscillations
platform (cm)
+ 0.3 сm
for 1 minute
+ 1
51.4
31.1
86
151.2
42.8
62
251.0
55.3
51
351.4
66.8
44
451.2
77.1
39
551.6
88.2
36
Using the data from Table 1 in the experimental details, calculate "the uncertainty of
the square of the period of oscillation (in s2) for a hanging mass of 151.2 g" using the
propagation of error method. You must consider the uncertainty on the time
measured and the number of oscillations given in the experimental details. Round
your answer to 3 decimal places.
Transcribed Image Text:1) The mass of the disc(s) + platform (with uncertainty + 0.5 g) 2) The new position of the platform (with uncertainty ± 0.3 cm) 2) The # of oscillations (with uncertainty + 1) for a time of one minute (with uncertainty + 0.5 s) Table 1- Position and number of oscillations for a mass-spring system with different hanging masses. Mass of disc(s) + platform (g) + 0.5 g Position of the # of oscillations platform (cm) + 0.3 сm for 1 minute + 1 51.4 31.1 86 151.2 42.8 62 251.0 55.3 51 351.4 66.8 44 451.2 77.1 39 551.6 88.2 36 Using the data from Table 1 in the experimental details, calculate "the uncertainty of the square of the period of oscillation (in s2) for a hanging mass of 151.2 g" using the propagation of error method. You must consider the uncertainty on the time measured and the number of oscillations given in the experimental details. Round your answer to 3 decimal places.
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