An object is moving along a circular path of radius 286 cm. If the centripetal force on the object is three times its weight, find the period of motion
k wat is centripetal force with formula?
\[F=(mv ^{2})\div r\]
yeah there the velocity gives u the tangential velocity at that point in circle so reda ur question and find v then we will talk abt time period
v = 29.29?
the wat is time period?
im confused :(
61.35?
F=(mv2)÷r v=2πr/T F=3B=3mg
time = 6.13 secs?
g=???
what g?
gravitonial acceleration
go step by step relish the feeling u get when u make ur own discovery of the answer
why need to solve for gravitational acceleration?
by using this, F=(mv2)÷r \[3m=(mv ^{2}) \div 2.86m\] v=2.929 m/s then T=2πr/v T=(2π2.86m)/2.929 m/s T = 6.13 secs after this?
whats gravitational acceleration?
u have done it that all u got it
thanks
no problem in the future try following this.....write down the data look for wat u want there will be a slight hint to get what u want to find..... all the best!
i have another problem, how can i post it?
did u got it cuty?
if centripetal force on the object is three times its weight that meens F=3*W W=m*g so that: 3m=(mv2)÷2.86m is not correct
F=m*V^2/R 3mg=mV^2/R ( bye bye m) 3g=V^2/R 3gR=V^2 V=sqr(3gR) 2πR/T=sqr(3gR) T=2πR/sqr(3gR) if g=9.8 m/sec^2 T=1.958=1.96 sec if g=10 m/sec^2 T=1.939=1.94 sec
3m=(mv2)÷2.86m is not correct i thought mass = weight .. my bad
so the correct answer is 1.94 secs not 6.13 secs .. ?
whats the correct answer here ..
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