At noon (t= 0), Alicia starts walking along a long, straight road at 4 mi/hr. Her velocity decreases according to the function v(t) = 4/(t + 1) for t2 0. At noon, Boris also starts walking along the same road with a 1-mi head start on Alicia; his velocity is given by u(t) = 2/(t + 1) for t20. %3D a. Find the position functions for Alicia and Boris, where s = 0 corresponds to Alicia's starting point. b. When, if ever, does Alicia overtake Boris? a. Alicia's position function is sA (t) = for t20.
At noon (t= 0), Alicia starts walking along a long, straight road at 4 mi/hr. Her velocity decreases according to the function v(t) = 4/(t + 1) for t2 0. At noon, Boris also starts walking along the same road with a 1-mi head start on Alicia; his velocity is given by u(t) = 2/(t + 1) for t20. %3D a. Find the position functions for Alicia and Boris, where s = 0 corresponds to Alicia's starting point. b. When, if ever, does Alicia overtake Boris? a. Alicia's position function is sA (t) = for t20.
Trigonometry (MindTap Course List)
10th Edition
ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
Chapter6: Topics In Analytic Geometry
Section: Chapter Questions
Problem 33CT
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