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In a popular amusement-park ride, a cylinder of radius 3.00 m is set in rotation at an angular speed of 5.00 rad/s (counter-clockwise). The floor then drops away, leaving the riders suspended against the wall in a vertical position. What minimum coefficient of friction between a rider's clothing and the wall of the cylinder is needed to keep the rider from slipping? (Hint: Recall that Fs = [Mu symbol]s*Fn. where the normal force is the force that maintains circular motion.)

  • Physics - ,

    ( And the answer's supposed to be 0.131 )

  • Physics - ,

    Goodness. The hint takes all the fun out of it. Thinking is fun.

    but Fs has to equal weight to keep it from sliding

    mg=mu*m*w^2 r
    m divides out

    solve for mu. YOu are given w, r, and you know g.

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