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A particle P moves a long a straight line so that its distance x from the origin is given by the formula
x = 2t^3 - 9t/62 + 12t'
Find the velocity v and acceleration a of P at anty time t. Show that v = 0 when t = 1 and t =2.
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Are you aware that velocity is the derivative of displacement with respect to time, and acceleration is the derivative of velocity with respect to time?
Last edited by Daniel123 (2008-07-17 10:27:31)
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You might need a picture or an angle and location at t = k,
otherwise you might just be getting a right-angle component
vector like x or y for your answer, or you might be getting
the distance and velocity and acceleration from the origin, but
not the actual numbers. Am I making any sense?
igloo myrtilles fourmis
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You might need a picture or an angle and location at t = k,
otherwise you might just be getting a right-angle component
vector like x or y for your answer, or you might be getting
the distance and velocity and acceleration from the origin, but
not the actual numbers. Am I making any sense?
Velocity from the origin? Differentiating gives the instantaneous velocity, acceleration etc. Also, the particle is moving in a straight line, so you only need to treat it as moving along one axis. To find the velocity, just differentiate with respect to time (and then substitute t=1 and t=2).
Last edited by Daniel123 (2008-07-17 10:57:54)
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