Chapter 3: Motion of Astronomical Bodies

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Last updated 4:50 PM on 2/4/25
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18 Terms

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Retrograde Motion

Backward motion observed when an interior planet appears to move backwards as it zooms past.

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Epicycles

Circles within a circle used to explain planetary motion, introduced by Ptolemy in 150 CE.

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Heliocentric Model

Model proposed by Copernicus where the sun is at the center of the universe.

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Superior Planets

Planets outside Earth that are best seen during opposition.

  • conjunction

  • opposition

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Inferior Planets

Planets that are always visible close to sunrise or sunset.

  • superior and inferior conjunction

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Synodic Period (S)

The time it takes for a planet to realign with the Sun and Earth.

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Sidereal Period (P)

The time taken for a planet to complete one full orbit around the sun with respect to the stars.

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Tycho Brahe

  • he created geoheliocentric model with other planets orbiting the sun, but with the sun orbiting earth

  • begged Kepler to find a model

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Johannes Kepler

  • worked as an assistant to Tycho

  • Empirical rules to describe planetary orbits in a heliocentric system

  • these empirical rules are known as Kepler’s laws

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Kepler's First Law

Planets orbit the sun in ellipses, with the sun at one of the foci.

  • the average distances between the Sun and the planet is the semimajor axis

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Kepler's Second Law

Planets sweep out equal areas in equal times, moving faster when closer to the sun.

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Kepler's Third Law

Relates the orbital period of a planet to the size of its orbit.

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a³=p²

a- semimajor axis (A)

p = orbital period of planet: years (P)

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Isaac Newton

physical laws explain how things work, while empirical laws only describe nature

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Newton's First Law of Motion

An object will remain at rest or in uniform motion unless acted on by a net force.

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Galilleo’s Law of Inertia

“Constant” motion means at a constant speed and in a constant direction: This is an inertial frame of reference

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Newton's Second Law of Motion

The acceleration of an object depends on the net force acting upon it and its mass (F = ma).

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Newton's Third Law of Motion

For every action, there is an equal and opposite reaction.