Consider a bob attached to a vertical string. At t = 0, the bob is displaced to a new position where the string makes -8° with the vertical and is then released from rest. If the angular displacement θ(t) is written as a cosine function, then the phase constant φ is:
Simple harmonic oscillator equation
"x=Acos(\\omega t+\\phi)"
applying the initial conditions at t=0 the equation reduces to
"-8=A cos(0+\\phi)"
"-8=Acos\\phi"
"\\phi =cos^{-1} (\\frac{-8}{A})"
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