A simple pendulum of length L = 1 m oscillates with
its angular displacement as function of time given by
θ(t)=10°cos(πt ‒ π/2). At time t = 2T/3, where T is the period of
oscillation, the values the velocity and tangential acceleration
are:
v = ‒ (√3/2) v_max , and a_t = ‒ (1/2) a_max
v = 0, and a_t = ‒ a_max
v = ‒ (1/2) v_max ), and a_t = + (√3/2) a_max
v = (√3/2) v_max , and a_t = ‒ (1/2) a_max
v = ‒ (1/2) v_max ), and a_t = ‒ (√3/2) a_max
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