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  • Planetary Angular Momentum: Maximum at Aphelion Explained
    A planet's angular momentum is greatest when it is farthest from the Sun (at its aphelion).

    Here's why:

    * Angular Momentum: Angular momentum is a measure of an object's tendency to rotate. It depends on the object's mass, velocity, and distance from the axis of rotation. In the case of a planet, the axis of rotation is the Sun.

    * Conservation of Angular Momentum: The total angular momentum of a system remains constant unless acted upon by an external torque. This means that as a planet orbits the Sun, its angular momentum must be conserved.

    * Kepler's Laws: Kepler's laws of planetary motion tell us that a planet's orbital speed is slower when it's farther from the Sun.

    Putting it Together:

    * When a planet is farther from the Sun, its velocity is slower.

    * To conserve angular momentum, the planet must compensate for its lower velocity by having a larger distance from the Sun (increasing the "moment of inertia").

    * Therefore, a planet has the greatest angular momentum at aphelion, where its distance from the Sun is maximum.

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