The time period for the rotation of the conical pendulum moving in a horizontal circle (bob mass = M, string length L, and vertical half angle $\theta$; see figure) is given by the expression: A) 2 $\pi$ $\times$ {Lcos $\theta$ /g}^1/2 B) 2 $\pi$ $\times$ {Lsin $\theta$/g}^1/2 C) 2 $\pi$ $\times$ Lcos $\theta$ /g D) 2 $\pi$ $\times$ Lsin $\theta$ /g E) {2 $\pi$ $\times$ Lcos $\theta$ /g}^1/2

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The Answer of The time period for the rotation of the conical pendulum moving in a horizontal circle (bob mass = M, string length L, and vertical half angle $\theta$; see figure) is given by the expression: A) 2 $\pi$ $\times$ {Lcos $\theta$ /g}^1/2 B) 2 $\pi$ $\times$ {Lsin $\theta$/g}^1/2 C) 2 $\pi$ $\times$ Lcos $\theta$ /g D) 2 $\pi$ $\times$ Lsin $\theta$ /g E) {2 $\pi$ $\times$ Lcos $\theta$ /g}^1/2

The Time Period for the Rotation of the Conical Pendulum θ\thetaθ

The Time Period for the Rotation of the Conical Pendulum $\theta$