Which statement correctly describes when the earth is closest to the sun Kepler's Law
Answer: It is called perihelion and it occurs on January 3rd
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When Earth orbits around the sun, it slows down when it is close to the sun. It speeds up its orbit when it is further from the sun. This is because the sun's gravity is stronger when you are closer to it.
The place where a planet is closest to the Sun as it orbits the Sun is called the
Earth and the other planets closest to the Sun are made mostly of _______
When the earth is closest to the sun
Earth's orbital radius is 1.5 x 10^11 m and it orbits the Sun in 1 year. If Mercury's orbital radius is 5.79 x 10^10 m, calculate the time taken for it to orbit the Sun.Radius orbit Bumi ialah 1.5 x 10^11 m dan Bumi mengelilingi Matahari dalam tempoh 1 tahun. Jika radius orbit Utarid ialah 5.79 x 10^10 m, kira masa yang diambil untuk mengorbit Matahari.
Which term describes the time it takes for Earth to complete one circle around the sun.
The place where a planet is farthest away from the Sun in its orbit around the Sun is called the
What is true about the area between points A, B and the Sun, and the area between points H, I and the Sun?
The farther away a planet is from the sun, the _______ it takes it to orbit the sun once.
A kine drawn from a planet to the Sun always sweeps over equal areas in equal intervals of time When the planet moves further from the sun, the planet will move
During what month is the earth moving the fastest around the sun?
How can the position of the sun in earth's orbit be described?
The areas swept by an invisible line between the sun an the earth will be
A way of measuring distances in space. Equivalent to the distance from Earth to the Sun.
What is it called when earth reaches the point in orbit when it is farthest from the sun?
How fast does the earth revolve around the sun?
Which object would have an eccentricity closest to 0?
Which object would have an eccentricity closest to 1?
Which term describes when the Earth spins on its axis.
The speed at which any planet moves through space is constantly changing. In a perfectly circular orbit, the orbital radius of the planet would be constant and therefore so would be its observed angular velocity. In elliptical orbits, the velocity varies. In elliptical orbits, the orbital radius of the satellite will vary and therefore so will its velocity. The planet travels "faster" when closer to the Sun, then "slower" at a more distant radius. According to Newton's 2nd Law, what is the underlying force behind this change in velocity?