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The Figure Shows a Pendulum with Length L and the Angle

Question 5

Multiple Choice

The figure shows a pendulum with length L and the angle The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E) from the vertical to the pendulum. It can be shown that The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E) , as a function of time, satisfies the nonlinear differential equation The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E) where The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E) The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E) The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E) we can use the linear approximation The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E) The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E) The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E) The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E) The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E) The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E)


A) The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E)
B) The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E)
C) The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E)
D) The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E)
E) The figure shows a pendulum with length L and the angle from the vertical to the pendulum. It can be shown that , as a function of time, satisfies the nonlinear differential equation where we can use the linear approximation A) B) C) D) E)

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