explain the derivation of centripetal formula
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The force of a moving body is given as
F = ma........(1)
From the figure, we can write the expression
PQ→PQ→ + QS→QS→ = PS→PS→
-v1v1 + v2v2 = ΔvΔv
ΔvΔv = v2v2 - v1v1
The triangle AOB and PQS are similar. So
ΔvABΔvAB = vrvr
AB = arc AB = vΔΔ t
ΔvvΔtΔvvΔt = vrvr
ΔvΔtΔvΔt = v2rv2r
a = v2rv2r
Substitute this value in (1) we get the centripetal force
F = mv2rv2r = mrω2
hope this helps....
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when a body moves in a circular path then a force acting on the body towards the center is known as centripetal force.
we know F=ma
= >F=mv.v/R
= > F=m(omega)(omega)R
omega=2(pie)n
F=mR(2(pie)n)²
F=4pie²mRn²
we know F=ma
= >F=mv.v/R
= > F=m(omega)(omega)R
omega=2(pie)n
F=mR(2(pie)n)²
F=4pie²mRn²
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