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Calculate the maximum extension of the spring in the following two cases. Also calculate period of oscillation in each case. (a) |
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Answer» Solution :`ma-KY` `"so that"a=(-ky)/(m)"and "(y)/(a)=|-(m)/(k)|` Hence `T=2pisqrt((y)/(a))` may be written as`""T=2pi sqrt((m)/(k))` Maximum extension of the spring will be .y. (b) `ma=-2KY` `"so that"(y)/(a)=|-(m)/(2k)|""{:("Altermaively"),(mua=-ky),("where "MU=(m_(1)m_(2))/(m_(1)+m_(2))=(m)/(2)):}` `&T=2pisqrt((y)/(a))""{:(THEREFORE (ma)/(2)=-ky),("or ma "=-2ky):}` `T=2pisqrt((m)/(2k))""ma=-k(2y)` Maximum extension of the spring will be .2y.. |
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