- 11 Consider A Particle Whose Position At Time T 0 Is Given By R T T 2t Logt Here We Use Logt For The Invers 1 (50.08 KiB) Viewed 26 times
11. Consider a particle whose position at time t > 0 is given by ř (t) = (t², 2t, logt). Here we use logt for the invers
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11. Consider a particle whose position at time t > 0 is given by ř (t) = (t², 2t, logt). Here we use logt for the invers
11. Consider a particle whose position at time t > 0 is given by ř (t) = (t², 2t, logt). Here we use logt for the inverse of the exponential function: log et = t. (a) Compute the velocity and acceleration. (b) Find the curvature (t) of the trajectory at the point r(t). (c) Find the tangential and the normal component of the acceleration.