Question

Show that the angular momentum of a planet orbiting the Sun is conserved (neglect any perturbing...

Show that the angular momentum of a planet orbiting the Sun is conserved (neglect any perturbing forces from other planets and assume Newton’s law of gravitation).

Homework Answers

Answer #1

Dear student,

Find this solution, and RATE IT ,If you find it is helpful .your rating is very important to me.If any incorrectness ,kindly let me know I will rectify them soon.

Thanks for asking ..

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
12). A planet of mass 34,000 kg is orbiting around the Sun in a circular path...
12). A planet of mass 34,000 kg is orbiting around the Sun in a circular path so that it currently is 2x10^11 m from the Sun and traveling at 20 km/s. Six months later, the planet is 0.6x10^11 m from the Sun. If we assume angular momentum is conserved, how fast is it orbiting?
1.         Calculate the angular momentum of the Sun and compare it to the sum angular momentum...
1.         Calculate the angular momentum of the Sun and compare it to the sum angular momentum of the planets (of their orbits only).
In some problem finding angular momentum of moon orbiting the earth or the earth orbiting the...
In some problem finding angular momentum of moon orbiting the earth or the earth orbiting the sun, what is the point of mass in each scenario?
There is heavy star treated to be at rest and a small planet orbiting around it....
There is heavy star treated to be at rest and a small planet orbiting around it. Only force between the star and a planet is central force of form F(r) = -ar", where r is a distance between star and a planet, a ER+, and n E R. Since the problem is spherically symmetric, total angular momentum is conserved, so orbit is embedded in some plane. What is a greatest lower bound of n for this planet to have a...
Imagine a planet orbiting a star. Observations show a Doppler shift in the star's spectrum of...
Imagine a planet orbiting a star. Observations show a Doppler shift in the star's spectrum of 63 m/s over the 4.6 day orbit of the planet. What is the mass of the planet in kg? Assume the star has the same mass as the Sun (2.0 × 1030 kg), there are 365.25 days in a year, and 1AU = and 1.5 × 1011 m.
Imagine a planet orbiting a star. Observations show a Doppler shift in the star's spectrum of...
Imagine a planet orbiting a star. Observations show a Doppler shift in the star's spectrum of 71 m/s over the 4.5 day orbit of the planet. What is the mass of the planet in kg? Assume the star has the same mass as the Sun (2.0 × 1030 kg), there are 365.25 days in a year, and 1AU = and 1.5 × 1011 m.
Imagine a planet orbiting a star. Observations show a Doppler shift in the star's spectrum of...
Imagine a planet orbiting a star. Observations show a Doppler shift in the star's spectrum of 54 m/s over the 4.3 day orbit of the planet. What is the mass of the planet in kg? Assume the star has the same mass as the Sun (2.0 × 1030 kg), there are 365.25 days in a year, and 1AU = and 1.5 × 1011 m.
Imagine a planet orbiting a star. Observations show a Doppler shift in the star's spectrum of...
Imagine a planet orbiting a star. Observations show a Doppler shift in the star's spectrum of 62 m/s over the 4.3 day orbit of the planet. What is the mass of the planet in kg? Assume the star has the same mass as the Sun (2.0 × 1030 kg), there are 365.25 days in a year, and 1AU = and 1.5 × 1011 m.
(a) Show that Kelper’s second law (i.e. law of equal areas) is equivalent to the statement...
(a) Show that Kelper’s second law (i.e. law of equal areas) is equivalent to the statement of conservation of angular momentum. (b) Assuming circular orbits, show that Kepler’s third law (i.e. law of periods) is implied by Newton’s law of gravitation.
Astronomers discover a planet orbiting around another star. The star is very much like our Sun,...
Astronomers discover a planet orbiting around another star. The star is very much like our Sun, and the planet is almost a twin to Jupiter. The planet has the same mass as Jupiter, is the same distance from its star as Jupiter is from our Sun (5.2 AU), has the same orbital period (12 years), is the same temperature, and has the same density and chemical composition as Jupiter. However, when we take a close up picture of the planet,...