Chapter 1: Problem 3
How did Eratosthenes calculate the Earth's circumference? (A)
Chapter 1: Problem 3
How did Eratosthenes calculate the Earth's circumference? (A)
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Get started for freeDescribe a process that may have produced the moon. (E)
Why do planets appear to move with respect to stars? (B)
Why do all planets orbit the Sun in roughly the same plane? (E)
Describe how Foucault's pendulum demonstrates that the Earth rotates on its axis. (A)
Astronomers discovered that distant galaxies move away from the Earth more rapidly than do nearby ones. To see why, make a model of the problem by drawing three equally spaced dots along a cut rubber band. The dot at one end represents the Earth, and the other two dots represent galaxies. Stretch the rubber band to twice its length. This stretching represents Universe expansion. Pretend that it took 1 second to stretch the line (so Time \(=1\) second). Calculate the velocities of the two galaxies, using the equation: Velocity \(=\) Distance \(\div\) Time. (C)
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