The angular velocities of three bodies in simple harmonic motion are ${{\omega }_{1}},\,{{\omega }_{2}},\,{{\omega }_{3}}$ with their respective amplitudes as ${{A}_{1}},\,{{A}_{2}},\,{{A}_{3}}$. If all the three bodies have same mass and velocity, then

Question

Accepted Answer

${{A}_{1}}{{\omega }_{1}}={{A}_{2}}{{\omega }_{2}}={{A}_{3}}{{\omega }_{3}}$

Answer

${{A}_{1}}{{\omega }_{1}}^{2}={{A}_{2}}{{\omega }_{2}}^{2}={{A}_{3}}{{\omega }_{3}}^{2}$

Answer

${{A}_{1}}^{2}{{\omega }_{1}}={{A}_{2}}^{2}{{\omega }_{2}}={{A}_{3}}^{2}{{\omega }_{3}}$

Answer

${{A}_{1}}^{2}{{\omega }_{1}}^{2}={{A}_{2}}^{2}{{\omega }_{2}}^{2}={{A}^{2}}$

Oscillations

Question: The angular velocities of three bodies in simple harmonic motion are ${{\omega }_{1}},\,{{\omega }_{2}},\,{{\omega }_{3}}$ with their respective amplitudes as ${{A}_{1}},\,{{A}_{2}},\,{{A}_{3}}$. If all the three bodies have same mass and velocity, then

Oscillations

Question: The angular velocities of three bodies in simple harmonic motion are ${{\omega }_{1}},\,{{\omega }_{2}},\,{{\omega }_{3}}$ with their respective amplitudes as ${{A}_{1}},\,{{A}_{2}},\,{{A}_{3}}$. If all the three bodies have same mass and velocity, then

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