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If you go out at midnight and look at constellations along the zodiac (i.e. more or less along the ecliptic plane), and then go out at midnight six months later and do the same thing, by how many degrees will the center of your view (along the ecliptic, looking to the south) have shifted during those six months? Given exactly 360° in a circle and 365.24 days in a year, how many degrees per day does one's view of the night sky shift? (This assumes one looks in exactly the same direction, at the meridian - the middle of the sky defined by a line across it running due north to due south, at exactly the same time each night.) When filling in the blanks in this question, just write the numbers, nothing else, no units or text. Write the number down to the maximum precision allowed by the input values (which means no more digits then the smallest number of digits in any input data, not including place-holder zeroes; the number 100 has just one significant digit, the number 0.0034 has two): To the nearest whole number, how many degrees does your view of the night sky shift per day?

If you go out at midnight and look at constellations along the zodiac (i.e. more or less along the ecliptic plane), and then go out at midnight six months later and do the same thing, by how many degrees will the center of your view (along the ecliptic, looking to the south) have shifted during those six months? Given exactly 360° in a circle and 365.24 days in a year, how many degrees per day does one's view of the night sky shift? (This assumes one looks in exactly the same direction, at the meridian - the middle of the sky defined by a line across it running due north to due south, at exactly the same time each night.) When filling in the blanks in this question, just write the numbers, nothing else, no units or text. Write the number down to the maximum precision allowed by the input values (which means no more digits then the smallest number of digits in any input data, not including place-holder zeroes; the number 100 has just one significant digit, the number 0.0034 has two): To the nearest whole number, how many degrees does your view of the night sky shift per day?

Applications and Investigations in Earth Science (9th Edition)
Applications and Investigations in Earth Science (9th Edition)
9th Edition
ISBN:9780134746241
Author:Edward J. Tarbuck, Frederick K. Lutgens, Dennis G. Tasa
Publisher:Edward J. Tarbuck, Frederick K. Lutgens, Dennis G. Tasa
Chapter1: The Study Of Minerals
Section: Chapter Questions
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### Understanding the Shift in the Night Sky **Question:** If you go out at midnight and look at constellations along the zodiac (i.e., more or less along the ecliptic plane), and then go out at midnight six months later and do the same thing, by how many degrees will the center of your view (along the ecliptic, looking to the south) have shifted during those six months? **Calculation:** Given exactly 360° in a circle and 365.24 days in a year, how many degrees per day does one's view of the night sky shift? (This assumes one looks in exactly the same direction, at the meridian—the middle of the sky defined by a line across it running due north to due south, at exactly the same time each night.) When filling in the blanks in this question, just write the numbers, nothing else, no units or text. **Significant Digits Rule:** Write the number down to the maximum precision allowed by the input values (which means no more digits than the smallest number of digits in any input data, not including placeholder zeroes; the number 100 has just one significant digit, the number 0.0034 has two). **Blanks to Fill:** 1. Shift in degrees over six months: ________ 2. Degrees per day shift: ________ **Approximation:** To the nearest whole number, how many degrees does your view of the night sky shift per day? - Answer: ________
Transcribed Image Text:### Understanding the Shift in the Night Sky **Question:** If you go out at midnight and look at constellations along the zodiac (i.e., more or less along the ecliptic plane), and then go out at midnight six months later and do the same thing, by how many degrees will the center of your view (along the ecliptic, looking to the south) have shifted during those six months? **Calculation:** Given exactly 360° in a circle and 365.24 days in a year, how many degrees per day does one's view of the night sky shift? (This assumes one looks in exactly the same direction, at the meridian—the middle of the sky defined by a line across it running due north to due south, at exactly the same time each night.) When filling in the blanks in this question, just write the numbers, nothing else, no units or text. **Significant Digits Rule:** Write the number down to the maximum precision allowed by the input values (which means no more digits than the smallest number of digits in any input data, not including placeholder zeroes; the number 100 has just one significant digit, the number 0.0034 has two). **Blanks to Fill:** 1. Shift in degrees over six months: ________ 2. Degrees per day shift: ________ **Approximation:** To the nearest whole number, how many degrees does your view of the night sky shift per day? - Answer: ________
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