What is the total kinetic energy of a bowling ball of mass, m, and radius, R, that is rolling in a straight line with a center-of-mass velocity, vcm: without slipping on a level bowling lane? Assume that the bowling ball is a uniform, solid sphere. (Neglect rolling friction.) a. 7m( v ст 10 O b. m(vm)² 2 c. 5m(v m)? ст 6. ("m)* d. Зт 4 e. 2m v ст 3

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**Question 7**

What is the total kinetic energy of a bowling ball of mass, \( m \), and radius, \( R \), that is rolling in a straight line with a center-of-mass velocity, \( v_{cm} \), without slipping on a level bowling lane? Assume that the bowling ball is a uniform, solid sphere. (Neglect rolling friction.)

- **a.** \(\frac{7m(v_{cm})^2}{10}\)

- **b.** \(\frac{m(v_{cm})^2}{2}\)

- **c.** \(\frac{5m(v_{cm})^2}{6}\)

- **d.** \(\frac{3m(v_{cm})^2}{4}\)

- **e.** \(\frac{2m(v_{cm})^2}{3}\)
Transcribed Image Text:**Question 7** What is the total kinetic energy of a bowling ball of mass, \( m \), and radius, \( R \), that is rolling in a straight line with a center-of-mass velocity, \( v_{cm} \), without slipping on a level bowling lane? Assume that the bowling ball is a uniform, solid sphere. (Neglect rolling friction.) - **a.** \(\frac{7m(v_{cm})^2}{10}\) - **b.** \(\frac{m(v_{cm})^2}{2}\) - **c.** \(\frac{5m(v_{cm})^2}{6}\) - **d.** \(\frac{3m(v_{cm})^2}{4}\) - **e.** \(\frac{2m(v_{cm})^2}{3}\)
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