Three identical particles are joined together by a thread as shown in figure. All the three particles are moving in a horizontal plane. If the velocity of the outermost particle is v', then the ratio of tension in the three sections of the string is
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According to the question we know that we have to find the ratio of tension in the three section of string.
so let's suppose angular speed of thread is equal to "W"
by each strings length.
in case of particle C= T3=mW²3l.
in case of particle B = T2- T3= mW²3l. so T2=mW²5l
in case of particle A= T1- T2 =mW²2l so T1=mW²6l.
Hence the ratio will 3:5:6. which is our answer
so let's suppose angular speed of thread is equal to "W"
by each strings length.
in case of particle C= T3=mW²3l.
in case of particle B = T2- T3= mW²3l. so T2=mW²5l
in case of particle A= T1- T2 =mW²2l so T1=mW²6l.
Hence the ratio will 3:5:6. which is our answer
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