Question

A spacecraft of mass 2 · 10^3 kg is in a circular orbit of radius R...

A spacecraft of mass 2 · 10^3 kg is in a circular orbit of radius R = 10^4 km around a planet. The speed of the spacecraft on the orbit is 20km/s. Determine the mass of the planet and the energy of the spacecraft. Submit your answer in the following form:

• Give your numerical answer for the mass of the planet.

• Give your numerical answer for the energy of the spacecraft.

Homework Answers

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
A spacecraft of 150 kg mass is in a circular orbit about the Earth at a...
A spacecraft of 150 kg mass is in a circular orbit about the Earth at a height h = 5RE. (a) What is the period of the spacecraft's orbit about the Earth? T = answer in hours (b) What is the spacecraft's kinetic energy? K = Units in J (c) Express the angular momentum L of the spacecraft about the center of the Earth in terms of its kinetic energy K. (Use the following as necessary: RE for the radius...
A spacecraft is in orbit around a planet. The radius of the orbit is 2.9 times...
A spacecraft is in orbit around a planet. The radius of the orbit is 2.9 times the radius of the planet (which is R = 71451 km). The gravitational field at the surface of the planet is 21 N/kg. What is the period of the spacecraft's orbit?
An Apollo spacecraft describes a circular orbit with a 2414 km radius around the moon with...
An Apollo spacecraft describes a circular orbit with a 2414 km radius around the moon with a velocity of 5133 km/h. In order to transfer it to a smaller circular orbit with a 1930 km radius, the spacecraft is first placed on an elliptical path AB by reducing its velocity to 4827 km/h as it passes through A. Determine (a) the velocity of the spacecraft as it approaches B on the elliptic path, (b) the value to which its velocity...
An artificial satellite is in a circular orbit around a planet of radius r = 2.25...
An artificial satellite is in a circular orbit around a planet of radius r = 2.25 × 103 km at a distance d = 380.0 km from the planet\'s surface. The period of revolution of the satellite around the planet is T = 1.15 hours. What is the average density of the planet?
A Titan IV rocket has put your spacecraft in a circular orbit around Earth at an...
A Titan IV rocket has put your spacecraft in a circular orbit around Earth at an altitude of 260 km. Calculate the force due to gravitational attraction between the Earth and the spacecraft in N if the mass of the spacecraft is 2150 kg.
A Titan IV rocket has put your spacecraft in a circular orbit around Earth at an...
A Titan IV rocket has put your spacecraft in a circular orbit around Earth at an altitude of 320 km. What is your orbital velocity? Give your answer in m/s.
A 2640-kg spacecraft is in a circular orbit 2100 km above the surface of Mars. How...
A 2640-kg spacecraft is in a circular orbit 2100 km above the surface of Mars. How much work must the spacecraft engines perform to move the spacecraft to a circular orbit that is 3830 kmkm above the surface? Express your answer to three significant figures.
A sattelite is rotatin in a circular orbit with radius r = 1000 km aroud earth....
A sattelite is rotatin in a circular orbit with radius r = 1000 km aroud earth. The mass of the sattelite is m = 1000 kg. The mass of earth is M = 6 x 10^24 kg. a) What is the velocity of the sattelite? b) The engine of the sattelite is turned on and it changes its orbit to a new orbit with radius r = 500 km. How much work (W=?) should the engine do for this change...
A satellite of mass 1525 kg is in circular orbit around Earth. The radius of the...
A satellite of mass 1525 kg is in circular orbit around Earth. The radius of the orbit of the satellite is equal to 1.5 times the radius of Earth (RE = 6.378*106 m, ME = 5.98*1024 kg, G = 6.67*10-11 Nm2/kg2). (a) Find the orbital period of the satellite? (b) Find the orbital (tangential) velocity of the satellite.  (c) Find the total energy of the satellite?
A satellite of 400 Kg was originally placed into an orbit of radius 30,000 km and...
A satellite of 400 Kg was originally placed into an orbit of radius 30,000 km and a period of 31 hours around planet Barigou. a) Deduce the expression of the mass of this planet in terms of the Universal constant G, the radius R and the period T. b) Calculate the value of new time period if the satellite was then put into its final orbit of radius 10,000 km. c) Estimate the change in the kinetic energy of the...