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Explain what is phase and draw in a single graph of different phases of simple harmonic motions. |
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Answer» Solution :The position of a particle is determined by the equation `x(t)= A cos (omega t+PHI)` in time t. Where `(omega t+ phi)` is called PHASE of the motion or phase in the time t. It shows the position of motion of OSCILLATOR at that time. Phase-constant (Phase angle) : ..At time to t=0, the phase of simple harmonic oscillator is known initial phase or phase-constant or phse angle... If the amplitude is fixed, then at time t=0, initial phase `phi` can be determine from displacement of particle. `x(t) = A cos phi ""[therefore t=0]` `therefore cos phi = (x(t))/(A)` `therefore phi = cos^(-1) ((x(t))/(A))` The curves 3 and 4 are for `phi = 0" and "phi = -(PI)/(4)` respectively. The amplitude A is samefor both the PLOTS as shwon in figure.
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