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![[Post New]](/templates/default/images/icon_minipost_new.gif) 8 Mar 2008 08:36:47 IST
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Two rods of equal length are lying one along x-axis and other along line y=x. they intersect at origin at their midpoint . The first rod moves with velocity v1= vj and the second with velocity v2 = v / 2 i - v / 2j . Find the velocity of point of intersection of two rods? answer will be given later.................ok i'lll give it now itself............... it is v ( 2.41i+j )
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 8 Mar 2008 08:44:06 IST
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edit!
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Impossible To be Impossible is Impossible |
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 8 Mar 2008 08:47:55 IST
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gud attempt....................close enuf anchit
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 8 Mar 2008 08:57:44 IST
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I m getting it as (2-root2)v as magnitude
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let rod 1 displace upwards by y1 let rod 2 displace rightwards by x2 and downwards by y2 now we have eqn of rod 1 (ie.the line) as y=y1 and of rod 2 as y=x+(y2-x2) solveig them to get pt of intersection ,we get y=y1 and x= y1-y2 +x2 dx/dt will give me velocity of pt of intersection in x direction and dy/dt will give velocity of pt of intersection in y direction .:dy/dt=dy1/dt =v dx/dt=v-(-v/root2)+v/root2 =2.14v now v vector = dx/dt i + dy/dt j = 2.14v i + vj = v(2.14i+j)
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