A simple pendulum is set into motion at two different times with different initial conditions. The first time: the bob is in its equilibrium position and is given an initial velocity + 2 m/s. The maximum height reached by the bob is h1,max and the period of motion is T1. The second time: the bob is in its equilibrium position and is given an initial velocity + 4 m/s. The maximum height reached by the bob is h2,max and the period of motion is T2. Assume that the motion is simple harmonic, which of the following is true? h2.max = 9h,max and T2 = 3T, h2.max = 9h1,max and T2 = T, %3D O Then we have : O Then we have: h2.max h.max/2 and T2 = T, h2.max = 4h,max and T2 = 2T; %3D %3D Then we have: O Then we have: h2max = 4h,max and T2 = T,

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A simple pendulum is set into motion at two different times with different initial
conditions. The first time: the bob is in its equilibrium position and is given an
initial velocity + 2 m/s. The maximum height reached by the bob is h1,max and the
period of motion is T1. The second time: the bob is in its equilibrium position and
is given an initial velocity + 4 m/s. The maximum height reached by the bob is
h2,max and the period of motion is T2. Assume that the motion is simple
harmonic, which of the following is true?
h2max = 9hmax and T, = 37,
h2,max = 9h1max and T2 = T,
O Then we have :
O Then we have:
h2.max = h1.max/2 and T2 = T,
h2.max = 4h1max and T2 = 27,
Then we have:
Then we have:
h2.max = 4h,max and T2 = T,
Transcribed Image Text:A simple pendulum is set into motion at two different times with different initial conditions. The first time: the bob is in its equilibrium position and is given an initial velocity + 2 m/s. The maximum height reached by the bob is h1,max and the period of motion is T1. The second time: the bob is in its equilibrium position and is given an initial velocity + 4 m/s. The maximum height reached by the bob is h2,max and the period of motion is T2. Assume that the motion is simple harmonic, which of the following is true? h2max = 9hmax and T, = 37, h2,max = 9h1max and T2 = T, O Then we have : O Then we have: h2.max = h1.max/2 and T2 = T, h2.max = 4h1max and T2 = 27, Then we have: Then we have: h2.max = 4h,max and T2 = T,
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