Exam 5: Gravity

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An object in a closed orbit under the influence of an attractive force that follows the inverse square law must behave a(n) _______________ path.

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According to the inverse square law, the force due to gravity between two masses will ____.

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The energy involved in the gravitational attraction between a planet and the Sun is called _______ energy.

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The escape velocity of a planet which is twice the mass of the Earth is ______ times the escape velocity of the Earth.

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The radius of Earth is 6,378 km. The force of gravity on a 1-kg ball at Earth's surface is 9.8 kg m/s2.  What is the force of gravity on this same ball when the ball is located 12,756 km from Earth's center? Hint: G = 6.67 × 10-11 m3/s2/kg

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Newton's third law states that forces occur in pairs acting in the same direction.

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If the orbital velocity of the Moon is 1.0 km/s, what is the orbital velocity of a satellite that is 1/16th as far from Earth as the Moon? Hints: There is a long way and a short way to do this calculation.  If the orbital velocity of the Moon is 1.0 km/s, what is the orbital velocity of a satellite that is 1/16th as far from Earth as the Moon? Hints: There is a long way and a short way to do this calculation.    ; G = 6.67 × 10<sup>-11</sup> m<sup>3</sup>/s<sup>2</sup>/kg ; G = 6.67 × 10-11 m3/s2/kg

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Kinetic energy refers to the energy of a(n) ____.

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When two objects of unequal mass orbit each other, the center of mass is ____.

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Galileo determined that ____.

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The _______________ states that an observer cannot distinguish locally the difference between inertial forces due to acceleration and uniform gravitational forces due to the presence of a massive object.

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Perigee is the point in ____.

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Special relativity predicts that the observed mass of a moving particle depends on its ____.

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Spring tides occur ____.

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Newton's second law of motion is represented by ____.

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The first postulate of special relativity states that ____.

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How did Newton clarify prior laws of planetary motion?

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The escape velocity at a given distance from a planet is less than the circular velocity of an orbit around that planet at the same distance.

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What is the escape velocity from the Moon for a lunar landing module sitting on the Moon's surface? Hints: What is the escape velocity from the Moon for a lunar landing module sitting on the Moon's surface? Hints:   ; The mass of the Moon is 7.2 × 10<sup>22</sup> kg; its radius is 1738 km; G = 6.67 × 10<sup>-11</sup> m<sup>3</sup>/s<sup>2</sup>/kg ; The mass of the Moon is 7.2 × 1022 kg; its radius is 1738 km; G = 6.67 × 10-11 m3/s2/kg

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Explain why the spring and neap tides occur periodically.

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