For a body moving along a straight line, the displacement is given by the equation s= a +bt + ct^2 + d^t3 where c=3ms^2 and d=2ms^3 Find the time when acceleration becomes 30ms^2

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Khimraj · Answer

s = a + bt + ct 2 + dt 3 v = ds/dt = b + 2ct + 3dt 2 a = dv/dt = 2c + 6dt c = 3,d =2, acceleration = 30 30 = 2*3 + 6*2*t 24 = 12t So t = 2 sec Hope it clears. If you like anser then please approve it.

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For a body moving along a straight line, the displacement is given by the equation s= a +bt + ct^2 + d^t3 where c=3ms^2 and d=2ms^3 Find the time when acceleration becomes 30ms^2

For a body moving along a straight line, the displacement is given by the equation s= a +bt + ct^2 + d^t3 where c=3ms^2 and d=2ms^3 Find the time when acceleration becomes 30ms^2

For a body moving along a straight line, the displacement is given by the equation s= a +bt + ct^2 + d^t3 where c=3ms^2 and d=2ms^3 Find the time when acceleration becomes 30ms^2

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For a body moving along a straight line, the displacement is given by the equation s= a +bt + ct^2 + d^t3 where c=3ms^2 and d=2ms^3 Find the time when acceleration becomes 30ms^2

For a body moving along a straight line, the displacement is given by the equation s= a +bt + ct^2 + d^t3 where c=3ms^2 and d=2ms^3 Find the time when acceleration becomes 30ms^2

For a body moving along a straight line, the displacement is given by the equation s= a +bt + ct^2 + d^t3 where c=3ms^2 and d=2ms^3 Find the time when acceleration becomes 30ms^2

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