differential equation of SHM
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Answer:
The differential equation for the Simple harmonic motion has the following solutions: x = A sin ω t x=A\sin \omega \,t x=Asinωt (This solution when the particle is in its mean position point (O) in figure (a)
Displacement: x = -A
Acceleration: |a| = Max
Potential energy: PE = Max
Speed: |v| = 0
Explanation:
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Answer:
d2x/dt2 + ω2x = 0, which is the differential equation for linear simple harmonic motion.
Displacement: x = -A
Acceleration: |a| = Max
Potential energy: PE = Max
Speed: |v| = 0
Explanation:
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