A block of mass m is attached to a spring with spring constant k and free to slide along a horizontal frictionless surface. At t=0, the block spring system is stretched on amount x>0 from the equilibrium position and is released from rest Vx = 0
What is the period of oscillation of the block?
What is the velocity of the block when it first comes back to the equilibrium position?
The period of oscillation of the block is
T=2π√(m/k)
From the conservation of energy:
(kx^2)/2=(mv^2)/2.
The velocity of the block when it first comes back to the equilibrium position:
v=x√(k/m).
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