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A Solid Disk (Icm = MR2) Rolls Without Slipping θ\theta

question 78

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    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  \theta  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  \theta )  B)    v<sup>2</sup>/(g sin  \theta )  C)    Rv/(g sin  \theta )  D)    mg(sin  \theta  - cos  \theta ) (Rv) <sup>2 </sup> E)  v<sup>2</sup>/(g sin  \theta )
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  \theta  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  \theta )  B)    v<sup>2</sup>/(g sin  \theta )  C)    Rv/(g sin  \theta )  D)    mg(sin  \theta  - cos  \theta ) (Rv) <sup>2 </sup> E)  v<sup>2</sup>/(g sin  \theta )  mR2) rolls without slipping up a plane a distance s. The plane is inclined at an angle θ\theta 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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Regression Method

A statistical approach for determining the relationship between a dependent variable and one or more independent variables.

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The total revenue or the number of transactions related to the sale of industrial lathes, which are machine tools used for shaping materials.

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An abbreviation for Mean Absolute Deviation, which measures the average of the absolute deviations from the mean in a data set.

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A forecasting technique that applies two levels of exponential smoothing to capture both the level and trend of a time series data.

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