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Home > Mechanical Properties Of Fluids

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Mechanical Properties Of Fluids

Question
CBSEENPH11019238
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A particle is executing simple harmonic motion. What is phase relationship between velocity and acceleration?

Solution
Short Answer
Let the position of particle be given by,
space space space space space space space space space space space space space space space space space space straight y equals straight r space sin space ωt space

therefore space straight v equals straight r space straight omega squared space sin space ωt space

space space space straight a space equals space minus straight r space straight omega squared space sin space ωt space

space space space space space equals space straight r space straight omega squared space cos space left parenthesis ωt space plus space straight pi divided by 2 right parenthesis 
Therefore, velocity lags behind the acceleration by phase ϕ/2.

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Some More Questions From Mechanical Properties of Fluids Chapter

Is there any relation between uniform circular motion and simple harmonic motion?

What is periodic motion?

Write down the expression for the instantaneous velocity and acceleration of particle vibrating in simple harmonic motion.

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Define amplitude.

What is the net displacement of the particle executing simple harmonic motion in one complete oscillation?

Are all the periodic motions simple harmonic?

Does the time period of particle vibrating in simple harmonic motion depend upon its displacement?

Where will the particle executing simple harmonic motion have acceleration maximum and speed zero?

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