B Speed @ A = Max; Acceleration @ A = Zero; Restoring force @ B. = Max O Speed @ B = Max; Acceleration @ A = Max; Restoring force @ A&C = Max O Speed @ B = Zero; Acceleration @ B = Zero; Restoring force @ A& C = Zero O Speed @ A = Zero; Acceleration @ B = Max; Restoring force @ A, B & C = Max
B Speed @ A = Max; Acceleration @ A = Zero; Restoring force @ B. = Max O Speed @ B = Max; Acceleration @ A = Max; Restoring force @ A&C = Max O Speed @ B = Zero; Acceleration @ B = Zero; Restoring force @ A& C = Zero O Speed @ A = Zero; Acceleration @ B = Max; Restoring force @ A, B & C = Max
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Question
18

Transcribed Image Text:This pendulum is oscillating back and forth between position A and C.
Speed @ A = Max; Acceleration @ A = Zero; Restoring force @
В
= Max
O Speed @ B = Max; Acceleration @ A = Max; Restoring force @ A& C
3 Маx
Speed @ B = Zero; Acceleration @ B = Zero; Restoring force @ A & C
= Zero
Speed @ A = Zero; Acceleration @ B = Max; Restoring force @ A, B &C:
= Max
Expert Solution

Step 1
motion of simple pendulum is given by: x=Acos(\omega t)
thus, v=-A\omega sin(\omega t)
and a= -A(\omega)^2 cos(\omega t)
Step by step
Solved in 2 steps
