Circular Motion EXPERIMENT 1: BALANCING CENTRIPETAL FORCE Data Sheet Table 1. Rotational Data Radius (m) Time per 15 revolutions (s) Period (s) Expected Value Percent Error (%) 0.25 0.40 0.15
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Given the data, it seems like you're trying to calculate the expected period of rotation based on the given radius and time for 15 revolutions. Let's break down the steps: ### Show more…
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Table 1. Period During Uniform Circular Motion at Varying Radii Radius (m) Time per 15 revolutions (s) Period (s) Expected Value Percent Error (%) 0.25 8.52 3.13 s 0.40 8.87 3.96 s 0.15 5.29 2.42 s
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Title: Experiment Data Sheet - Rotational Data Table 1: Rotational Data Radius (m) Time per 15 Revolutions (s) Period (s) Expected Value Percent Error (%) 0.25 6.75 0.45 0.35 7.86 0.524 0.40 8.39 0.5593 0.15 4.60 0.3067 1) m1v^2/r = m2g -> v = sqrt((m2/m1)rg) ; T = (2*pi*r)/sqrt((m2/m1)rg) = (2*pi*sqrt(r))/sqrt((m2/m1)g) = Given m2/m1 = 4 => T = (2*pi/2)*sqrt(r/g) = pi*sqrt(r/g) T = pi*sqrt(r/g)
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