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A satellite orbits the earth with constant speed at height above the surface equal to the earth’s radius. The magnitude of the satellite’s acceleration.

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Presentation on theme: "A satellite orbits the earth with constant speed at height above the surface equal to the earth’s radius. The magnitude of the satellite’s acceleration."— Presentation transcript:

1 A satellite orbits the earth with constant speed at height above the surface equal to the earth’s radius. The magnitude of the satellite’s acceleration is 1. g on earth. 2. g on earth. 3. g on earth. 4. 2g on earth. 5. 4g on earth.

2 A satellite orbits the earth with constant speed at height above the surface equal to the earth’s radius. The magnitude of the satellite’s acceleration is 1. g on earth. 2. g on earth. 3. g on earth. 4. 2g on earth. 5. 4g on earth.

3 1. one quarter as big. 2. half as big. 3. twice as big. 4. four times as big. 5. the same size. The figure shows a binary star system. The mass of star 2 is twice the mass of star 1. Compared to, the magnitude of the force is

4 1. one quarter as big. 2. half as big. 3. twice as big. 4. four times as big. 5. the same size. The figure shows a binary star system. The mass of star 2 is twice the mass of star 1. Compared to, the magnitude of the force is

5 A planet has 4 times the mass of the earth, but the acceleration due to gravity on the planet’s surface is the same as on the earth’s surface. The planet’s radius is 1. R e. 2. R e. 3. R e. 4. 2R e. 5. 4R e.

6 A planet has 4 times the mass of the earth, but the acceleration due to gravity on the planet’s surface is the same as on the earth’s surface. The planet’s radius is 1. R e. 2. R e. 3. R e. 4. 2R e. 5. 4R e.

7 In absolute value: 1. U e > U a = U b = U d > U c 2. U b > U c > U a = U d > U e 3. U b > U c > U d > U a > U e 4. U e > U a = U b >U c > U d 5. U e > U d > U a > U b = U c Rank in order, from largest to smallest, the absolute values |U g | of the gravitational potential energies of these pairs of masses. The numbers give the relative masses and distances.

8 In absolute value: 1. U e > U a = U b = U d > U c 2. U b > U c > U a = U d > U e 3. U b > U c > U d > U a > U e 4. U e > U a = U b >U c > U d 5. U e > U d > U a > U b = U c Rank in order, from largest to smallest, the absolute values |U g | of the gravitational potential energies of these pairs of masses. The numbers give the relative masses and distances.

9 The gravitational force between two objects of masses m 1 and m 2 that are separated by distance r is 1. proportional to r. 2. proportional to 1/r. 3. proportional to 1/r 2. 4. (m 1 + m 2 )g. 5. (m 1 + m 2 )G.

10 The gravitational force between two objects of masses m 1 and m 2 that are separated by distance r is 1. proportional to r. 2. proportional to 1/r. 3. proportional to 1/r 2. 4. (m 1 + m 2 )g. 5. (m 1 + m 2 )G.

11 The value of g at the height of the space shuttle’s orbit is 1. 9.8 m/s 2. 2. slightly less than 9.8 m/s 2. 3. much less than 9.8 m/s 2. 4. exactly zero.

12 The value of g at the height of the space shuttle’s orbit is 1. 9.8 m/s 2. 2. slightly less than 9.8 m/s 2. 3. much less than 9.8 m/s 2. 4. exactly zero.


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