Chapter 1: Problem 17
How is an astronomical unit (AU) defined? Give an example of a situation in which this unit of measure would be convenient to use.
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Chapter 1: Problem 17
How is an astronomical unit (AU) defined? Give an example of a situation in which this unit of measure would be convenient to use.
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The Sun's mass is \(1.99 \times 10^{30} \mathrm{~kg}\), three-quarters of which is hydrogen. The mass of a hydrogen atom is \(1.67 \times 10^{-27} \mathrm{~kg}\). How many hydrogen atoms does the Sun contain? Use powers-of-ten notation.
Angular measure describes how far apart two objects appear to an observer. From where you are currently sitting, estimate the angular distance between the floor and the ceiling at the front of the room you are sitting in, the angular distance between the two people sitting closest to you, and the angular size of a clock or an exit sign on the wall. Draw sketches to illustrate each answer and describe how each of your answers would change if you were standing in the very center of the room.
The star Altair is \(5.15\) pc from Earth. (a) What is the distance to Altair in kilometers? Use powers-of-ten notation. (b) How long does it take for light emanating from Altair to reach Earth? Give your answer in years. (Hint: You do not need to know the value of the speed of light.)
A person with good vision can see details that subtend an angle of as small as 1 arcminute. If two dark lines on an eye chart are 2 millimeters apart, how far can such a person be from the chart and still be able to tell that there are two distinct lines? Give your answer in meters.
The age of the universe is about \(13.7\) billion years. What is this age in seconds? Use powers-of-ten notation.
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