The time it takes for a planet to come back to the same position relative to the Sun is called its______ period. a. synodic b. sidereal c. heliocentric d. geocentric

Short Answer

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b. sidereal

Step by step solution

01

Understand the Question

Identify the term being described: the time it takes for a planet to return to the same position relative to the Sun.
02

Define Each Term

a. Synodic: The time between two successive identical configurations as seen from Earth.b. Sidereal: The time it takes for a planet to complete one full orbit around the Sun, relative to distant stars.c. Heliocentric: Refers to a model of the solar system where the Sun is at the center.d. Geocentric: Refers to a model of the solar system where the Earth is at the center.
03

Match the Definition

The description given matches the sidereal period, which is the time it takes for a planet to orbit the Sun relative to distant stars.
04

Choose the Correct Answer

The correct answer for the time it takes for a planet to come back to the same position relative to the Sun is b. sidereal.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Synodic Period
The synodic period is the time it takes for a planet to return to the same position relative to the Earth and the Sun. This is different from the planet's position in respect to the stars. Imagine you are watching Mars from Earth. The synodic period is the interval between seeing Mars in the same spot in the sky again. This could be from one night it appears directly opposite the Sun to the next time it appears in that exact position. Usually, this period is longer than the time it takes for the planet to complete one orbit around the Sun because Earth is also moving in its orbit. Consider these highlights:
* Synodic period involves three bodies: Earth, the observed planet, and the Sun.
* It takes into account Earth's movement as well.
* It can vary significantly between different planets.
Sidereal Period
The sidereal period refers to the time a planet takes to complete one full orbit around the Sun relative to distant stars. Unlike the synodic period, it does not consider the Earth's movement. For example, the sidereal period of Earth is about 365.25 days, which means it takes that long to orbit the Sun once. This concept is central in understanding the true orbital period of a planet.
* Sidereal period focuses on the planet and distant stars, ignoring Earth's motion.
* It is crucial for calculating the planet's true orbital time.
* For different planets, the sidereal period can be very different—ranging from a few months to several years.
Heliocentric Model
The heliocentric model is a model of our solar system where the Sun is at the center, and all planets revolve around it. This idea was popularized by Nicolaus Copernicus in the 16th century. In this model:
* The Sun is stationary and at the center.
* Planets orbit in ellipses, with the Sun at one focus of the ellipse.
* This model explains the retrograde motion of planets better than the geocentric model.
The heliocentric model replaced the older geocentric model and paved the way for modern astronomy.
Geocentric Model
The geocentric model places Earth at the center of the universe, with the Sun, stars, and planets orbiting around it. This was the predominant view until the 16th century when the heliocentric model gained acceptance. Key points include:
* Earth is at the center of the universe.
* All other celestial bodies revolve around Earth.
* This model was prevalent due to its alignment with observable phenomena and religious beliefs at the time.
Although the geocentric model is now obsolete, it was crucial in early astronomical theories and helped lay the groundwork for later, more accurate models.

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Most popular questions from this chapter

During the latter half of the 19 th century, a few astronomers thought there might be a planet circling the Sun inside Mercury's orbit. They even gave it a name: Vulcan. We now know that Vulcan does not exist. If a planet with an orbit one-fourth the size of Mercury's actually existed, what would be its orbital period relative to that of Mercury?

Suppose you read in the newspaper that a new planet has been found. Its average speed in orbit is \(33 \mathrm{km} / \mathrm{s}\). When it is closest to its star it moves at \(31 \mathrm{km} / \mathrm{s}\), and when it is farthest from its star it moves at \(35 \mathrm{km} / \mathrm{s}\). This story is in error because a. the average speed is far too fast. b. Kepler's third law says the planet has to sweep out equal areas in equal times, so the speed of the planet cannot change. c. Kepler's second law says the planet must move fastest when it is closest, not when it is farthest away. d. using these numbers, the square of the orbital period will not be equal to the cube of the semimajor axis.

Suppose a planet is discovered orbiting a star in a highly elliptical orbit. While the planet is close to the star it moves________, but while it is far away it moves________. a. faster; slower b. slower; faster c. retrograde; prograde d. prograde; retrograde

When Earth catches up to a slower-moving outer planet and passes it in its orbit, the planet a. exhibits retrograde motion. b. slows down because it feels Earth's gravitational pull. c. decreases in brightness as it passes through Earth's shadow. d. moves into a more elliptical orbit.

What is the difference between speed and velocity? between velocity and acceleration?

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