Two planets orbit in circular orbits around a star have speeds of 5v(planet A) and 2v(planet B). Express your answers in fractional form, simplified as much as possible.
What is the ratio of the orbital radii of the planets?
rB/rA = ___/___
What is the ratio of their periods? PB/PA = ___/____
Two planets orbit in circular orbits around a star have speeds of 5v(planet A) and 2v(planet...
Two newly discovered planets follow circular orbits around a star in a distant part of the galaxy. The orbital speeds of the planets are determined to be 45.2 km/s and 55.1 km/s. The slower planet's orbital period is 6.27 years. (a) What is the mass of the star? (b) What is the orbital period of the faster planet, in years?
Two newly discovered planets follow circular orbits around a star in a distant part of the galaxy. The orbital speeds of the planets are determined to be 42.6 km/s and 64.2 km/s. The slower planet's orbital period is 6.93 years. (a) What is the mass of the star? (b) What is the orbital period of the faster planet, in years?
Two newly discovered planets follow circular orbits around a star in a distant part of the galaxy. The orbital speeds of the planets are determined to be 35.0 km/s and 51.0 km/s. The slower planet's orbital period is 7.80 years. (a) What is the mass of the star? (b) What is the orbital period of the faster planet, in years?
Two newly discovered planets follow circular orbits around a star in a distant part of the galaxy. The orbital speeds of the planets are determined to be 44.7 km/s and 55.5 km/s. The slower planet's orbital period is 6.33 years. (a) What is the mass of the star? (b) What is the orbital period of the faster planet, in years?
Two newly discovered planets follow circular orbits around a star in a distant part of the galaxy. The orbital speeds of the planets are determined to be 43.4 km/s and 57.2 km/s. The slower planet's orbital period is 7.50 years. (a) What is the mass of the star? ______ kg (b) What is the orbital period of the faster planet, in years? _______yr
Question Two newly discovered planets follow circular orbits around a star in a distant part of the galaxy. The orbital speeds of the planets are determined to be 42.1 km/s and 59.1 km/s. The slower planet's orbital period is 7.50 years. (a) What is the mass of the star? (b) What is the orbital period of the faster planet, in years?
Consider a Star with three planets orbiting it with circular orbits and constant orbital speeds. The planets all have the same mass, but different orbital radio (r for m1, 2r for m2, and 3r for m3) and different speeds. A.) If the relationships of the centripetal forces are known to be F1<F2<F3, then what is the relationship between the velocities? I’m looking for the form (Av1<Bv2<Cv3). Is it, 1v1<4v2<16v3? B.) If the relationship of the periods are known to...
Planet A and planet B are in circular orbits around a distant star. Planet A is 6.0 times farther from the star than is planet B. Part A What is the ratio of their speeds vA/vB?
Planets X, Y, and Z have circular orbits around a Star, which is similar to our own Sun. Given the data listed below, answer the following questions. Note: "Days" are treated as "Earth days", thus having 24 hrs. Name Mass (kg) Orbit Radius (million km) Period (days) Planet X 5.82E24 141.4 315.6 Planet Y 7.13E23 451.5 Planet Z 3.87E25 104.1 a) Use the data of Planet Z to determine its orbital radius
Question 1 3 pts Planet A and Planet B orbit a star in circular orbits. The orbital radius (distance from the star) of Planet B is twice the orbital radius of Planet A, and Planet B is eight times as massive as Planet A. How does the escape velocity of Planet B compare to that of Planet B? Find vB.esc/VAesc 2.0 sqrt(2.0) 3.2 0.25 0.063 0.50 0.33 4.0 Not enough information to know