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Asked: January 25, 20212021-01-25T12:53:42+00:00 2021-01-25T12:53:42+00:00In: MAKAUT

7(c). The motion of a particle on S.H.M. is given by $y=a sin \omega t$ . If it has speed u when the displacement is $y_1$ , and a speed v when the displacement is $y_{2}$ , show that the amplitude of the motion is a $\frac[v^2y^2_1-u^2y^2_2{v^2-u^2}]^1/2$ .

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7(c). The motion of a particle on S.H.M. is given by $y=a sin \omega t$ . If it has speed u when the displacement is $y_1$ , and a speed v when the displacement is $y_{2}$ , show that the amplitude of the motion is a $\frac[v^2y^2_1-u^2y^2_2{v^2-u^2}]^1/2$ .

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7(c). The motion of a particle on S.H.M. is given by . If it has speed u when the displacement is , and a speed v when the displacement is , show that the amplitude of the motion is a .

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7(c). The motion of a particle on S.H.M. is given by $y=a sin \omega t$ . If it has speed u when the displacement is $y_1$ , and a speed v when the displacement is $y_{2}$ , show that the amplitude of the motion is a $\frac[v^2y^2_1-u^2y^2_2{v^2-u^2}]^1/2$ .

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