Exam 13: Gravitation

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An astronaut in an orbiting space-craft feels "weightless" because she:

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D

Neglecting air resistance, a 1.0-kg projectile has an escape velocity of about 11 km/s at the surface of Earth. The corresponding escape velocity for a 2.0 kg projectile is:

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E

Each of the four corners of a square with edge a is occupied by a point mass m. There is a fifth mass, also m, at the center of the square. To remove the mass from the center to a point far away the work that must be done be an external agent is given by:

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C

Let M denote the mass of Earth and let R denote its radius. The ratio g/G at Earth's surface is:

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Of the following where would the weight of an object be the least?

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Two particles, each of mass m, are a distance d apart. To bring a third particle, with mass 2m, from far away to a resting point midway between the two particles the work done by an external agent does work given by:

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In the formula F = Gm1m2/r2, the quantity G:

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Neglecting air resistance, the escape speed from a certain planet for an empty space vehicle is 1.12*104 m/s. What is the corresponding escape speed for the fully loaded vehicle which has triple the mass of the empty one?

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A planet travels in an elliptical orbit about a star X as shown. The magnitude of the acceleration of the planet is: A planet travels in an elliptical orbit about a star X as shown. The magnitude of the acceleration of the planet is:

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Consider the statement: "Earth moves in a stable orbit around the Sun and is therefore in equilibrium". The statement is:

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For a planet in orbit around a star the perihelion distance is rp and its speed at perihelion is vp. The aphelion distance is ra and its speed at aphelion is va. Which of following is true?

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If Earth were to rotate only 100 times per year about its axis:

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An artificial satellite of Earth nears the end of its life due to air resistance. While still in orbit:

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Let F1 be the magnitude of the gravitational force exerted on the Sun by Earth and F2 be the magnitude of the force exerted on Earth by the Sun. Then:

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A spherical shell has inner radius R1, outer radius R2, and mass M, distributed uniformly throughout the shell. The magnitude of the gravitational force exerted on the shell by a point particle of mass m, located a distance d from the center, outside the inner radius and inside the outer radius, is:

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The mass density of a certain planet has spherical symmetry but varies in such a way that the mass inside every spherical surface with center at the center of the planet is proportional to the radius of the surface. If r is the distance from the center of the planet to a point mass inside the planet, the gravitational force on the mass is:

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The mass of an object:

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An object at the surface of Earth (at a distance R from the center of Earth) weighs 90 N. Its weight at a distance 3R from the center of Earth is:

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Suitable units for the gravitational constant G are:

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Four particles, each with mass m, are arranged symmetrically about the origin on the x axis. A fifth particle, with mass M, is on the y axis. The direction of the gravitational force on M is: Four particles, each with mass m, are arranged symmetrically about the origin on the x axis. A fifth particle, with mass M, is on the y axis. The direction of the gravitational force on M is:

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