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An object rolls horizontally without slipping so that its center of mass moves with velocity v $.$ If the object then rolts up an incline to a mavimum theight of $\frac{5f^2}{6(g)},$ which of the following could it be$?$

Select one:

a$.$ a solid cylinder, $I=\frac{1}{2}M{R}^2$

b$.$ a solid sphere, $I=\frac{2}{5}M{R}^2$

c$.$ a spherical shell, $I=\frac{2}{3}M{R}^2$

d$.$ a circular hoop, $I=M{R}^2$

Clear my choice