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The pendulum in Figure 1.1 (a) swings with a displacement amplitude a. If its starting point from rest is (a) x=a (b) x=-a find the different values of the phase constant ϕfor the solutions x=a sin(ωt ϕ) x=a cos(ωt ϕ) x=a sin(ωt-ϕ) x=a cos(ωt-ϕ) For each of the different values of ϕ, find the values of ωt at which the pendulum swings through the positions x= a / √(2) x=a / 2 Some Useful Mathematics and x=0 for the first time after release from x=±a | Numerade
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Consider the pendulum of Example 1.1 .1 reproduced in Figure P1.5 and compute the amplitude of the restoring force if the mass of the pendulum is 2  kg and the length of the pendulum is 0.5  m if the pendulum is at the surface of the moon. | Numerade
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