As a result of his observations, Roemer concluded that eclipses of lo by Jupiter were delayed by 25.2min during a 6 months period as the Earth moved from the point its orbit where it is closest to Jupiter to the diametrically opposite point where it is farthest from Jupiter. Using R= 147.0x106 km as the average radius of the Earth's orbit around the Sun, calculate the speed of light from these data. State your result in km/s to the nearest km/s
As a result of his observations, Roemer concluded that eclipses of lo by Jupiter were delayed by 25.2min during a 6 months period as the Earth moved from the point its orbit where it is closest to Jupiter to the diametrically opposite point where it is farthest from Jupiter. Using R= 147.0x106 km as the average radius of the Earth's orbit around the Sun, calculate the speed of light from these data. State your result in km/s to the nearest km/s
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![As a result of his observations, Roemer concluded that eclipses of lo by Jupiter were
delayed by 25.2min during a 6 months period as the Earth moved from the point its
orbit where it is closest to Jupiter to the diametrically opposite point where it is
farthest from Jupiter. Using R= 147.0x106 km as the average radius of the Earth's
orbit around the Sun, calculate the speed of light from these data. State your result
in km/s to the nearest km/s](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa2c0623b-5766-48d8-9fd8-56484063b04f%2F06f09593-36db-415f-8b9b-575be7acde1d%2Fskgjsmx_processed.png&w=3840&q=75)
Transcribed Image Text:As a result of his observations, Roemer concluded that eclipses of lo by Jupiter were
delayed by 25.2min during a 6 months period as the Earth moved from the point its
orbit where it is closest to Jupiter to the diametrically opposite point where it is
farthest from Jupiter. Using R= 147.0x106 km as the average radius of the Earth's
orbit around the Sun, calculate the speed of light from these data. State your result
in km/s to the nearest km/s
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