Coefficient of friction question.

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Homework Help Overview

The problem involves determining the coefficient of friction on a wet racetrack, given the maximum safe speed for a car navigating a circular curve. The radius of curvature is specified, and the original poster has converted speed units for calculations.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to apply the equation relating gravity, coefficient of friction, speed, and radius but encounters repeated incorrect results. There is a focus on the radius value used in calculations, leading to questions about its accuracy.

Discussion Status

Participants are actively identifying discrepancies in the radius value used in the calculations. Some have acknowledged mistakes in their previous inputs, suggesting a collaborative effort to clarify the problem setup.

Contextual Notes

There is a noted inconsistency in the radius of curvature provided, with different values being referenced in the discussion. This may impact the calculations and understanding of the problem.

JohnnyB212
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Homework Statement



On a wet racetrack, the maximum safe speed, to avoid sliding on a level circular curve with a radius of curvature of 53 m, is 77 km/hr. What is the coefficient of friction between the car's tires and the track surface?

Homework Equations



(gravity)*(coefficient) = (v^2)/r

V= 21.39 m/s (after changing 77 km/hr into m/s)
Radius= 55 meters


The Attempt at a Solution



I kept getting the same answer .8488, but it keeps telling me I'm wrong? Help please!
 
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Cancel that, Stupid me plugged in the wrong radius into the equation, my mistake! Sorry!
 
JohnnyB212 said:
...on a level circular curve with a radius of curvature of 53 m

JohnnyB212 said:
Radius= 55 meters

There is a discrepancy here.
 
cepheid said:
There is a discrepancy here.


Yep, I just caught this! My mistake. :frown:
 

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