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  • Kepler's Third Law: Why Distant Planets Orbit Slower
    Planets further from the sun take longer to orbit due to Kepler's Third Law of Planetary Motion. This law states that the square of a planet's orbital period is proportional to the cube of its average distance from the sun.

    Here's a breakdown:

    * Orbital period: This refers to the time it takes a planet to complete one full orbit around the sun.

    * Average distance from the sun: This is the average distance between the planet and the sun, often measured in astronomical units (AU).

    The relationship:

    * The farther a planet is from the sun, the weaker the sun's gravitational pull on it.

    * With a weaker pull, the planet moves slower in its orbit.

    * Because the planet is moving slower, it takes longer to complete a full orbit.

    Example:

    * Earth is 1 AU from the sun and has an orbital period of 365.25 days.

    * Mars is further out, at 1.52 AU. Its orbital period is 687 days, significantly longer than Earth's.

    In simpler terms: Imagine a planet as a ball on a string, being swung around a central point (the sun). The farther the ball is from the central point, the longer the string, the slower it moves, and the longer it takes to complete a circle.

    This is why planets further from the sun have longer orbital periods!

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