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The resultant amplitude when two waves of same frequency but with amplitudes a1 and a2 superimpose at phase difference of π2 will be,

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Important Questions on Simple Harmonic Motion

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Two waves represented by, y1=asinωt+π3 and y2=asinωt superimpose on each other than resultant amplitude will be
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A body of mass 5 kg is suspended by a spring balance on an inclined plane as shown in figure. The spring balance measures,

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Two particles execute S.H.M. of same amplitude and frequency along the same straight line from same mean position. They cross one another without collision, when going in opposite directions, each time their displacement is half of their amplitude. The phase-difference between them is
MEDIUM
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A block of mass m is resting on a piston which is moving vertically with a SHM of period 1 s. The minimum amplitude of motion at which the block and piston separate is: (Take g=10 m s-2)

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A point particle of mass 0.1 kg is executing S.H.M. of amplitude of 0.1 m. When the particle passes through the mean position, its kinetic energy is 8×10-3 J. The equation of motion of this particle when the initial phase of oscillation is 45° can be given by
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Acceleration a versus time t graph of a body in SHM is given by a curve shown below. T is the time period. Then corresponding graph between kinetic energy KE and time t is correctly represented by,

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A particle executes simple harmonic motion with a frequency ν. The frequency with which the kinetic energy oscillates is
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On a smooth inclined plane, a body of mass M is attached between two springs. The other ends of the springs are fixed to firm supports. If each spring has force constant K, the period of oscillation of the body (assuming the springs as massless) is

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