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Ask iit jee aieee pet cbse icse state board community Community Discussion Question: number of oscillations.....
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rakhiagrawal (31)

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1)two simple pendulums of length 1m and 16m respectively r both given small displacement in the same direction at the same instant. they will be again in phase after the shorter pendulum has completed n oscilations .then n=
1)4/3
2)5/2
3)7
4)2
    
srini (395)

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HEY,
SINCE THE TIME PERIODS ARE IN THE RATIO TI/T2=1/4,
THE EQUATIONS CAN BE WRITTEN AS...
X=ASIN((2PI/T1)t)
X=ASIN((2PI/T2)t)
this will occur when x is same and TIME is same.

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chetan_kp (302)

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is it 4/3
i will post soln if correct.....

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rishipratimm (501)

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is the ans 4/3??

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rakhiagrawal (31)

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@ chetan correct
1st option is the ans,........post the sol...
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chetan_kp (302)

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let the time periods be T1 and T2

T = 2 ( l/g)

T1 / T2 = 1/4

i.e.  shorter pendulum moves 4 times faster than longer

now look at the diagram ...........



after the phase in the 3rd diagram the two pendulums come into the same phase after a short interval i.e. before the shorter pendulum completes the second oscillation

so no. of oscillations completed by the shorter should be between 1 and 2
in the given options it is clearly 4/3
this is just a shortcut i have found to save time(a lot of)
plz..... see if u can get me right or else nudge me


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rakesh61 (1898)

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rakesh61 (1898)

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chetan_kp (302)

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rakhi here is the elaborated way
till 3rd diagram u can compute logically
after that consider this
y1 = A Sin(1t)
y2 = A Sin(2t + )
y1 = y2
Sin (2t/T) = Sin (2t/4T + /2)     ......as second pendulum has initial phase /2
solving u get t = T/3
in T sec 1st pendulum completes 1oscillation
so in T/3 it covers 1/3 oscillation
but in 1st , 2nd 3rd diagrams it has already covered 1 oscillation
so total oscillations = 1 + 1/3
                             = 4/3

nudge me for further doubts

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