PEARSON ETEXT ENGINEERING MECH & STATS
PEARSON ETEXT ENGINEERING MECH & STATS
15th Edition
ISBN: 9780137514724
Author: HIBBELER
Publisher: PEARSON
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. A particle travels along the parabolic path y = bx² . If its component of velocity along the y axis is Vy = ct² , determine the x and y components of the particle's acceleration. Here b and c are constants.
A particle moving in the x-y plane has a position vector given by r = 3/2t² i + 2/3t³j, where r is in inches and t is in seconds. Calculate the radius of curvature p of the path for the position of the particle when t = 2.0 sec. Sketch the velocity v and the curvature of the path for this particular instant. Answer: p= i in.
A particle moving along a straight line has an acceleration which varies according to position as shown. If the velocity of the particle at the position x = -3 ft is v = 4 ft/sec, determine the velocity v when x = 12 ft. a, ft/sec2 15 -3 12 x, ft -6 Part 1 12ft Calculate a dx. -3ft a, ft/sec2 15 -3 9 12 x, ft -6 12ft Answer: adx = ft?/sec? -3ft
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