10. Conservation of Energy

In a simple pendulum, which point on the pendulum's swing corresponds to the minimum $U$ (potential energy)?

If the length of a simple pendulum is doubled, what happens to its period ($T$)?

What is the period of a simple pendulum of length $1.00m$ near Earth's surface (assume $g=9.81m/s^2$)?

In the context of pendulum motion, what is the period of a pendulum ($T$)?

In a simple pendulum, at which point during its swing does the pendulum have the greatest gravitational potential energy?

For a simple pendulum swinging back and forth, at which point does the pendulum have the greatest $kinetic energy$?

A simple pendulum consists of a uniform disk of mass $M$ and radius $R$ suspended from a pivot at its edge by a massless string of length $L$. What is the period of small oscillations of this pendulum?

A simple pendulum has a period of $0.500s$. What is the length of the pendulum? (Assume $g=9.80m/s^2$)

Which two factors primarily determine the period of a simple pendulum for small oscillations?

In a simple pendulum, when the pendulum bob is at its maximum displacement (position 1), what is the direction of the acceleration vector $\overrightarrow{a}$ acting on the bob?

Which of the following changes will decrease the period of a simple pendulum?

For a simple pendulum of length $l$ in a uniform gravitational field with acceleration $g$, what is the minimum possible period $T_{\min }$ of oscillation?

For a simple pendulum released from rest at its maximum displacement, at what position does the pendulum bob have equal amounts of $\mathrm{potential}\mathrm{energy}$ and $\mathrm{kinetic}\mathrm{energy}$?

If the mass of the bob on a simple pendulum is doubled, what effect does this have on the period of its swing (assuming all other factors remain constant)?

Which of the following factors affects the period $T$ of a simple pendulum?