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A Solid Disk Icm = MR2) Rolls Without Slipping Up

question 26

Multiple Choice

   A solid disk I<sub>cm</sub> =  mR<sup>2</sup>)  rolls without slipping up a plane a distance s. The plane is inclined at an angle θ with the horizontal. The disk has mass m, radius R, and an initial translational speed v. The distance s the disk rolls is A)   v<sup>2</sup>/g sin θ ) . B)   v<sup>2</sup>/g sin θ ) . C)   Rv/g sin θ ) . D)   mgsin θ - cos θ ) Rv) <sup>2</sup>. E)  v<sup>2</sup>/g sin θ ) .
A solid disk Icm =    A solid disk I<sub>cm</sub> =  mR<sup>2</sup>)  rolls without slipping up a plane a distance s. The plane is inclined at an angle θ with the horizontal. The disk has mass m, radius R, and an initial translational speed v. The distance s the disk rolls is A)   v<sup>2</sup>/g sin θ ) . B)   v<sup>2</sup>/g sin θ ) . C)   Rv/g sin θ ) . D)   mgsin θ - cos θ ) Rv) <sup>2</sup>. E)  v<sup>2</sup>/g sin θ ) .mR2) rolls without slipping up a plane a distance s. The plane is inclined at an angle θ with the horizontal. The disk has mass m, radius R, and an initial translational speed v. The distance s the disk rolls is


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Competing Values Framework

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