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For a certain set of road conditions the stopping distance of a car is given by the formula d= 0.3s + 0.004s where d is the stopping distance (in meters) and s is the speed of the car (in kilometers per hour). Find the speed of a car (to the nearest kilometer per hour) that requires 34 meters to stop.

For a certain set of road conditions the stopping distance of a car is given by the formula d= 0.3s + 0.004s where d is the stopping distance (in meters) and s is the speed of the car (in kilometers per hour). Find the speed of a car (to the nearest kilometer per hour) that requires 34 meters to stop.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.6: Variation
Problem 2E
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For a certain set of road conditions the stopping distance of a car is given by the formula d=0.3s+0.004s^2 where d is the stopping distance (in meters) and s is the speed of the car (in kilometers per hour). Find the speed of a car (to the nearest kilometer per hour) that requires 34 meters to stop.

5. For a certain set of road conditions the stopping distance of a car is given by the formula d= 0.3s + 0.004s where d is the stopping distance (in meters) and s is the speed of the car (in kilometers per hour). Find the speed of a car (to the nearest kilometer per hour) that requires 34 meters to stop.
Transcribed Image Text:5. For a certain set of road conditions the stopping distance of a car is given by the formula d= 0.3s + 0.004s where d is the stopping distance (in meters) and s is the speed of the car (in kilometers per hour). Find the speed of a car (to the nearest kilometer per hour) that requires 34 meters to stop.
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