A car is traveling up a 1.5% grade at 65 mi/hr on good, wet pavement. The driver brakes to try to avoid hitting a cone on the road that is 300 ft ahead. The driver's reaction time is 1.5 second. When the driver first applies the brakes, a software flaw causes the braking efficiency to lower to 0.8 for 100 ft. After the initial 100 ft, the braking efficiency returns to 1.0. How fast will the driver be going when the cone on the road is hit if the coefficient of rolling resistance is constant at 0.015? (Assume minimum theoretical stopping distance and ignore aerodynamic resistance.)

Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
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A car is traveling up a 1.5% grade at 65 mi/hr on good, wet pavement. The driver brakes to
try to avoid hitting a cone on the road that is 300 ft ahead. The driver's reaction time is 1.5
second. When the driver first applies the brakes, a software flaw causes the braking
efficiency to lower to 0.8 for 100 ft. After the initial 100 ft, the braking efficiency returns
to 1.0. How fast will the driver be going when the cone on the road is hit if the coefficient
of rolling resistance is constant at 0.015? (Assume minimum theoretical stopping distance
and ignore aerodynamic resistance.)
Transcribed Image Text:A car is traveling up a 1.5% grade at 65 mi/hr on good, wet pavement. The driver brakes to try to avoid hitting a cone on the road that is 300 ft ahead. The driver's reaction time is 1.5 second. When the driver first applies the brakes, a software flaw causes the braking efficiency to lower to 0.8 for 100 ft. After the initial 100 ft, the braking efficiency returns to 1.0. How fast will the driver be going when the cone on the road is hit if the coefficient of rolling resistance is constant at 0.015? (Assume minimum theoretical stopping distance and ignore aerodynamic resistance.)
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