Exam 12: Gravity
Exam 1: Introduction to Physics100 Questions
Exam 2: One-Dimensional Kinematics112 Questions
Exam 3: Vectors in Physics82 Questions
Exam 4: Two-Dimensional Kinematics95 Questions
Exam 5: Newtons Laws of Motion101 Questions
Exam 6: Applications of Newtons Laws105 Questions
Exam 7: Work and Kinetic Energy92 Questions
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Exam 11: Rotational Dynamics and Static Equilibrium97 Questions
Exam 12: Gravity94 Questions
Exam 13: Oscillations About Equilibrium102 Questions
Exam 14: Waves and Sound104 Questions
Exam 15: Fluids107 Questions
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Exam 18: The Laws of Thermodynamics97 Questions
Exam 19: Electric Charges, Forces, and Fields88 Questions
Exam 20: Electric Potential and Electric Potential Energy99 Questions
Exam 21: Electric Current and Direct-Current Circuits99 Questions
Exam 22: Magnetism101 Questions
Exam 23: Magnetic Flux and Faradays Law of Induction99 Questions
Exam 24: Alternating-Current Circuits93 Questions
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Exam 29: Relativity100 Questions
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Neptune has a radius of 2.48 × 107 m and an escape velocity of 23,300 m/s. What is the mass of Neptune? G = 6.67 x 10-11 N·m2/kg2.
(Multiple Choice)
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Halley's comet has an elliptical orbit around the Sun with a period of 76.0 years. At its closest approach (perihelion) it is 8.82 × 1010 m from the Sun and has a speed of 54.6 km/s. How fast is it moving at its furthest point from the Sun (aphelion)? The mass of the Sun is 2.00 × 1030 kg and G = 6.67 x 10-11 N·m2/kg2.
(Multiple Choice)
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A star is in an elliptical orbit around a black hole (which can't be seen). You have been observing the motion of the star through a telescope and have followed the motion long enough to establish that it is elliptical. How can you determine on which focus of the ellipse the black hole is located?
(Essay)
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Sirius A and Sirius B constitute a binary star pair in which the stars orbit their common center of mass with a period of 49.9 years. The stars are 2.40 × 1012 m apart. Assume that the two stars have equal masses and that they move in a circle about their common center of mass. What is the mass of each star? G = 6.67 x 10-11 N·m2/kg2.
(Multiple Choice)
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A satellite encircles Mars at a distance above its surface equal to 3 times the radius of Mars. The acceleration of gravity at the satellite, as compared to the acceleration of gravity on the surface of Mars, is
(Multiple Choice)
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During a lunar eclipse, the Moon, Earth, and Sun all lie on the same line, with the Earth between the Moon and the Sun. The Moon has a mass of 7.36 × 1022 kg; the Earth has a mass of 5.98 × 1024 kg; and the Sun has a mass of 1.99 × 1030 kg. The separation between the Moon and the Earth is given by 3.84 × 108 m; the separation between the Earth and the Sun is given by 1.496 × 1011 m.
(a) Calculate the force exerted on the Earth by the Moon.
(b) Calculate the force exerted on the Earth by the Sun.
(c) Calculate the net force exerted on the Earth by the Moon and the Sun.
(Short Answer)
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Two bodies, one of mass M and the other of mass m, are subject only to their mutual gravitational attraction. One possible motion is for both of them to revolve in concentric circles about their center of mass. What is the connection between the period of the revolutions and the separation R between the two bodies in this case?
(Multiple Choice)
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Three masses are located as follows: a 3.5-kg mass is at the origin, a 4.2-kg mass at (0.0 m, 7.0 m), and a 6.5-kg mass at (24.0 m, 0.0 m). What is the gravitational energy of the system of masses?
G = 6.67 x 10-11 N·m2/kg2.
(Multiple Choice)
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The Schwarzchild radius is defined for a given mass M as the radius for which the escape velocity would be exactly equal to the speed of light, c. What is the expression for this radius in terms of G, M, and c?
(Essay)
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An astronaut is orbiting a black hole with a mass of 2.0 × 1031 kg at a distance of 126 km from its center. The astronaut is positioned in the spacecraft so that his 0.10-kg cheeks are 0.050 m on either side of the orbital circle. What is the net tidal force pulling his cheeks apart?
G = 6.67 x 10-11 N·m2/kg2.
(Multiple Choice)
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The moons of Mars, Phobos (Fear) and Deimos (Terror), are very close to the planet compared to Earth's Moon. Their orbital radii are 9,378 km and 23,459 km respectively. What is the ratio of the orbital speed of Phobos to that of Deimos?
(Multiple Choice)
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Halley's comet has an elliptical orbit around the Sun with a period of 76.0 years. At its closest approach (perihelion) it is 88.6 x 1010 m from the Sun and has a speed of 54.8 km/s. How far is it from the Sun at its furthest point (aphelion)? The mass of the Sun is 2.00 × 1030 kg and G = 6.67 x 10-11 N·m2/kg2.
(Multiple Choice)
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An asteroid approaches Earth so that when it is very far away it is traveling with a speed of 6500 m/s along a line that would miss the center of Earth by 8,500,000 m. Because of the gravitational attraction of Earth, it departs from this straight line and curves towards Earth, colliding with it. What is the speed of the asteroid when it hits Earth? The mass of Earth is
5)97 × 1024 kg and G = 6.67 x 10-11 N·m2/kg2.
(Multiple Choice)
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Asteroid 433 Eros is one of the largest near-Earth asteroids. For purposes of this problem, assume it is spherical. The value of g at its surface is 0.00600 m/s2 and the escape velocity is only 9.95 m/s. What is the radius of Eros?
(Multiple Choice)
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Why are planets and stars approximately spherical, whereas asteroids and meteorites are shaped like ordinary rocks?
(Essay)
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Two objects attract each other gravitationally. If the distance between their centers is cut in half, the gravitational force
(Multiple Choice)
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Three masses are located as follows: a 3.0-kg mass is at the origin, a 4.5-kg mass at (0.0 m, 4.0 m), and a 2.5-kg mass at (3.0 m, 0.0 m). What is the gravitational energy of the system of masses?
G = 6.67 x 10-11 N·m2/kg2.
(Multiple Choice)
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A space exploration satellite is orbiting a spherical asteroid whose mass is 4.65 × 1016 kg and whose radius is 39,600 m, at an altitude of 12,400 m above the surface of the asteroid. In order to make a soft landing, Mission Control sends it a signal to fire a short burst of its retro rockets to change its speed to one that will put the satellite in an elliptical orbit with a periapsis (the distance of closest approach, as measured from the center of the asteroid) equal to the radius of the asteroid. What is the speed of the satellite when it reaches the surface of the asteroid?
G = 6.67 x 10-11 N·m2/kg2.
(Multiple Choice)
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