If x = acos[√(μ)t]
dx/dt = -a√(μ)sin[√(μ)t]
d^2x/dt^2 = -aμcos[√(μ)t], so,
d^2x /dt^2 + μx = aμcos[√(μ)t] - aμcos[√(μ)t] = 0
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If x = acos[√(μ)t]
dx/dt = -a√(μ)sin[√(μ)t]
d^2x/dt^2 = -aμcos[√(μ)t], so,
d^2x /dt^2 + μx = aμcos[√(μ)t] - aμcos[√(μ)t] = 0