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Homework 16
Section 4.8 1. (12) Suppose that a particle moves according to the equations 10
1
x = t4 − t3 + 6t2 − 7,
2
3
where the y axis is vertical and the xaxis y = 2t3 − 9t2 + 12, is horizontal. (a) Does the particle ever come to a stop? If so, when and where? (b) Is the particle ever moving straight up and down? If so, when and where? (c) Is the particle ever moving straight horizontally? If so, when and where? (d) What is the speed of the particle at 2. (4) Find (−3, 2) three and t = −1? [It's okay to omit units this time] distinct parameterizations of the line which passes through the points (1, 10). 3. (4) Use the graphs of
position at time t indicate direction. f and g below to describe (sketch) the motion of a particle whose is given by x = f (t) and y = g (t). Be sure to include arrows to ...
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This note was uploaded on 10/12/2011 for the course MATH 124 taught by Professor Kennedy during the Spring '08 term at University of Arizona Tucson.
 Spring '08
 KENNEDY
 Equations

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