The stopping distance for an automobile (after applying the brakes) is approximately F(s) = 1.1s + 0.054s² ft, where s is the speed in mph. Use the Linear Approximation to estimate the change in stopping distance per additional mph when s = 55. (Use decimal notation. Give your answer to two decimal places.) ΔF Ν ft Use the Linear Approximation to estimate the change in stopping distance per additional mph when s = 75. (Use decimal notation. Give your answer to two decimal places.) AF = ft
The stopping distance for an automobile (after applying the brakes) is approximately F(s) = 1.1s + 0.054s² ft, where s is the speed in mph. Use the Linear Approximation to estimate the change in stopping distance per additional mph when s = 55. (Use decimal notation. Give your answer to two decimal places.) ΔF Ν ft Use the Linear Approximation to estimate the change in stopping distance per additional mph when s = 75. (Use decimal notation. Give your answer to two decimal places.) AF = ft
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 94E
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The stopping distance for an automobile (after applying the brakes) is approximately F(s) = 1.1s + 0.054s2 ft, where s is the speed in mph.
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Use the Linear Approximation to estimate the change in stopping distance per additional mph when s = 55 and s=75
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