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Question: The distance 'x' covered by a body moving in a straight line in time 't' is given by the relation \[2x^2+3x=t.\]If 'v' is the velocity of the body at a certain instant of time, its acceleration will be: - ? Answer: -- \[\huge{-4v^3.}\]
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\[2*2xv+3v=1, after first derivative w.r.t t\] \[4(v ^{2}+ax)+3a=0\] after second derivative simplify and you will have your answer i dont have much time someone else would do it. ..
solve that quadratic equation for x to get explicit function of t time differentiate it twice.
take acceleration common take it on one hand side and put values of others at other side. . .
ok gt it thanx:)
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