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Seeds and Backman - Horizons 13/e (Homework)

James Finch

Astronomy, section 1, Fall 2019

Instructor: Dr. Friendly

Current Score : 11 / 22

Due : Monday, January 28, 2030 00:00 EST

Last Saved : n/a Saving...  ()

Question
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–/7 –/1 –/1 –/1 –/1 –/3 –/8
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11/22 (50.0%)
  • Instructions

    In this assignment you will see several of the question types found in Horizons - Exploring the Universe 13e by Michael A. Seeds and Dana Backman published by Brooks/Cole Publishing.

    Question 1 is an Animation Tutorial question (AT).

    Question 2 is a General Problem (GP).

    Questions 3 is a Learning to Look questions (LL).

    Question 4 is a Problem (P).

    Question 5 is a Review Exercise (RE).

    Question 6 is a Review Question (RQ).

    Question 7 is a Ranking Task Exercise (RTE). This demo assignment allows many submissions.

Assignment Submission

For this assignment, you submit answers by question parts. The number of submissions remaining for each question part only changes if you submit or change the answer.

Assignment Scoring

Your last submission is used for your score.

1. /7 points SeedsHorizons13 5.AT.002. My Notes
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  • Tutorial: Resolution and Telescopes

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    How much you can see through an astronomical telescope depends on a lot of things, but the two most important factors are the quality of the optics and the diameter of the primary lens or mirror.

    If you buy a toy telescope in a department store, you shouldn't expect to see much. The lenses and mirrors might not be made very accurately, and they might even be made of plastic. Astronomers custom build their telescopes, grinding the optical surfaces to high precision so there is a minimum of distortion. Nevertheless, some poorly made astronomical telescopes do not produce good images and astronomers sometimes refer to them as light buckets.

    The other factor is the diameter of the primary lens or mirror. Because light has wavelike characteristics, when it is brought to a focus, every bright point of light in the image is surrounded by tiny rings of light called diffraction fringes. Consult your textbook for a figure showing diffraction fringes. You don't usually see diffraction fringes in daily life because they are so small and because optical surfaces such as the lens in your eye are not of high enough quality. In a really fine astronomical telescope, however, the fringes can be visible.

    The size of the diffraction fringes depends on the diameter of the primary lens or mirror. The larger in diameter the telescope, the smaller are the diffraction fringes. If you were looking at two stars close to each other, you might be able to see them as two separate points of light in a large telescope, but in a small telescope the diffraction fringes might be so large they would overlap and the pair of stars would look like a single point of light.

    In the animation, you can see a pair of stars, and you can adjust the diameter of the telescope. (Notice that the eyepiece of the telescope is not shown for simplicity.) You can't see the individual diffraction fringes around the star images; the fringes blur together to make the stars look like fuzzy balls. So you know the telescope is not of the very highest quality. As you make the telescope larger, the fringes get smaller, and you see the fuzzy images of the stars shrink. If you make the telescope smaller, the fuzzy images get larger, and you can imagine how difficult it would be to see these two stars as separate images with an even smaller telescope.

    That, by the way, is why you can't measure the diameters of stars by looking at them through a telescope. The diameter of the images in the telescope is set by diffraction and not by the actual diameters of the stars. That is, the stars are much smaller in diameter than the diameter of the diffraction images. In the animation, the brighter star has a larger image because its fringes are brighter and you can see more of them, not because it is a larger star.

    The resolution of a telescope, its ability to reveal fine detail, depends on the quality of the optics, but it also depends on the diameter of the telescope. Larger telescopes produce smaller diffraction fringes and sharper images. The resolving power of a telescope is the angular separation between two stars that are just barely visible through the telescope as separate images. For telescopes focusing visible light, the resolving power in arc seconds equals 0.113 divided by the diameter of the telescope in meters.

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2. /1 points SeedsHorizons13 5.GP.XP.005. My Notes
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Based on what you learned about astronomy from space, select all of the correct statements from the following list.

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3. /1 points SeedsHorizons13 5.LL.003. My Notes
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The image below is a x-ray image of an exploded star. The colors in the image are
    
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4. /1 points SeedsHorizons13 5.P.002. My Notes
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What is the wavelength of radio waves transmitted by a radio station with a frequency of 200 million cycles per second?
m
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5. /1 points SeedsHorizons13 5.RE.XP.003. My Notes
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In this figure you can see that different wavelengths of light are refracted (bent) by different amounts. Which wavelengths are bent by the greatest amount?

    
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6. /3 points SeedsHorizons13 5.RQ.001. My Notes
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(a) Which is not a type of electromagnetic wave?
    

(b) Which is something that all electromagnetic waves have in common?
    

(c) Which is not a reason to not classify sound as an electromagnetic wave?
    
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7. /8 points SeedsHorizons13 5.RTE.002. My Notes
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(a) Rank telescopes designed for the following specific types of electromagnetic waves in order of the minimum altitude at which they would be useful: infrared, radio, visible, x-ray.
least
greatest
(b) Rank telescopes designed for the following specific types of electromagnetic waves in decreasing order of the altitudes at which they would be useful: infrared, radio, ultraviolet, visible.
greatest
least
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