THE PHASE DIFFERENCE BETWEEN DISPLACEMENT AND ACCELERATION OF A PARTICLE IN A SIMPLE HARMONIC MOTION IS

 [NEET - 2020]

\[(a)\pi rad\]

\[(b)\frac{3\pi}{2} rad\]

\[(c)\frac{\pi}{2} rad\]

\[(d)zero\]

Solution:
PHYSICS_WITH_AKSHAY_GOLE


Equation for SHM is


\[y = a \sin (\omega t)\]

\[V=\frac{dy}{dt} = a\omega \cos (\omega t)\]
\[a=\frac{dv}{dt} = -a\omega^{2} \sin (\omega t)\]
\[a=\frac{dv}{dt} = a\omega^{2} \sin (\omega t-\pi)\]

phase difference between displacement and acceleration is

\[\pi\]

( )
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Milan Tomic

Hi. I’m Designer of Blog Magic. I’m CEO/Founder of ThemeXpose. I’m Creative Art Director, Web Designer, UI/UX Designer, Interaction Designer, Industrial Designer, Web Developer, Business Enthusiast, StartUp Enthusiast, Speaker, Writer and Photographer. Inspired to make things looks better.

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