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sboosy (3063)

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Olaaa!! Perrrfect answer. 539  [723 rates]

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Assume it is displacd by x straight wrt to one spring...then correspondingly the extensions in the other two springs will be xcos(60) each
The force eqn (which is not much different,would be)
 
F = kx+(k2x2cos2(60)+k2x2cos2(60)+2k2x2cos2(60)cos(120))
(Using the formula of vectors .a+b(vectors)(magnitude) = (a2+b2+2abcos(alpha)
where alpha is the angle between the vectors a and b
 
Thus F = kx+kx/2 =3kx/2
T = 2(m/keff) where keff in this case is 3k/2
Thus T = 2(2m/3k)
 this reply: 5 points  (with Olaaa!! Perrrfect answer.   in 1 votes )   [?]
 
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