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1. Suppose that you visit the planet Bethselamin whose rotational period is exactly 30 hours. Bethselamin has a fabulously beautiful Moon that orbits the equator of Bethselamin in the opposite direction to Bethselamin’s spin/rotation. If Bethselamin’s Moon has a sidereal period of 42 Bethselamin days (of 30 hours each) approximately how much earlier or later will moonrise occur every night (as seen from near Bethselamin’s equator).
2. Some observers on a distant planet note that a given star is at their zenith. Simultaneously, other observers on that planet see the same star 18° away from the zenith. The observers are separated from each other by 750 miles. What is the circumference of their planet?
3. Draw a diagram showing the Earth, the Moon, and shadows during
(a) a total solar eclipse,
(b) a total lunar eclipse,
(c) a partial lunar eclipse,
(d) an annular eclipse.
What are the phases of the Moon in each of these situations?
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4. a) If people on Earth saw a total solar eclipse, how would this event present itself to an astronaut on the Moon?
b) Seen from the Moon, the Earth has phases analogous to those of the Moon seen from here. How is the phase of the Moon seen from Earth, when the lunar observers have
(i) “Full Earth” on the Moon?
(ii)“First Quarter Earth” (i.e. half-earth between “New Earth” and “Full Earth”)?
5. Halley’s comet has an orbital period of 75.3 years about the Sun. Use Kepler’s Laws to calculate its average distance (in A.U.) from the Sun. The eccentricity of its elliptical orbit is e=0.967. What is its distance from the Sun at perihelion and aphelion (closest approach and furthest away)?
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