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Figure shows the position-time graph of an object in SHM. The correct equation representing this motion is
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Important Questions on Oscillations

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A particle executes SHM and its position varies with time as x=Asinωt. Its average speed during its motion from mean position to mid-point of mean and extreme position is
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A particle is executing SHM and its velocity v is related to its position (x) as v2+ax2=b, where a and b are positive constants. The frequency of oscillation of particle is
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A particle executes SHM according to equation x=10( cm)cos2πt+π2, where t is in second. The magnitude of the velocity of the particle at t=16 s will be
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Two particles executing SHM of same amplitude of 20 cm with same period along the same line about same equilibrium position. The maximum distance between the two is 20 cm. Their phase difference in radian is equal to
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A particle executes SHM along a straight line. The amplitude of oscillation is 2 cm. When displacement of particle from the mean position is 1 cm, the magnitude of its acceleration is equal to magnitude of its velocity. The time period (in seconds) of oscillation is
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When a mass m is attached to a spring, it oscillates with period 4 s. When an additional mass of 2 kg is attached to a spring, time period increases by 1 s.The value of m is
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A body of mass 0.01 kg executes simple harmonic motion about x=0 under the influence of a force as shown in figure. The time period of SHM is
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A particle of mass m in a unidirectional potential field have potential energy Ux=α+2βx2, where α and β are positive constants. Find its time period of oscillation.