Title: Escape Velocity all Planets 06
Course: Physics copy 1

Q: The mass of Mercury is 0.06 times that of Earth. Its radius is 0.382 times that of Earth. To escape from its surface, a spaceship would be required to achieve a velocity of _____ m/s if the velocity is achieved near the surface. (Enter your answer correct to 2 significant digits).
A: 4400 (± 100)

Q: The mass of Venus is 0.82 times that of Earth. Its radius is 0.949 times that of Earth. To escape from its surface, a spaceship would be required to achieve a velocity of _____ m/s if the velocity is achieved near the surface. (Enter your answer correct to 2 significant digits).
A: 10000 (± 100)

Q: The mass of Mars is 0.11 times that of Earth. Its radius is 0.532 times that of Earth. To escape from its surface, a spaceship would be required to achieve a velocity of _____ m/s if the velocity is achieved near the surface. (Enter your answer correct to 2 significant digits).
A: 5100 (± 100)

Q: The mass of Jupiter is 317.8 times that of Earth. Its radius is 11.209 times that of Earth. To escape from its surface, a spaceship would be required to achieve a velocity of _____ m/s if the velocity is achieved near the surface. (Enter your answer correct to 2 significant digits).
A: 59000 (± 1000)

Q: The mass of Saturn is 95.2 times that of Earth. Its radius is 9.449 times that of Earth. To escape from its surface, a spaceship would be required to achieve a velocity of _____ m/s if the velocity is achieved near the surface. (Enter your answer correct to 2 significant digits).
A: 35000 (± 1000)

Q: The mass of Uranus is 14.6 times that of Earth. Its radius is 4.007 times that of Earth. To escape from its surface, a spaceship would be required to achieve a velocity of _____ m/s if the velocity is achieved near the surface. (Enter your answer correct to 2 significant digits).
A: 21000 (± 100)

Q: The mass of Neptune is 17.2 times that of Earth. Its radius is 3.883 times that of Earth. To escape from its surface, a spaceship would be required to achieve a velocity of _____ m/s if the velocity is achieved near the surface. (Enter your answer correct to 2 significant digits).
A: 23000 (± 100)