रिलेशन बिटवीन एंगुलर वेलोसिटी एंड लिनियर वेलोसिटीहिंदी यूनिफॉर्म सर्कुलर मोशन
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The distance 's' covered by a body travelling in an arc of radius Y and turning its radial line by
′
θ
′
is given by
s=rθ
Differentiating both sides w.r.t. time, we have
dt
ds
=r
dt
dθ
i.e., v=rω
or Linear velocity = radius × angular velocity.
Thus, the direction of velocity is always along the tangent at any point in the circular path.
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