1. Since the radius of the Earth is 6,378 km and the radius of the orbit...

  

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1. Since the radius of the Earth is 6,378 km and the radius of the orbit of the Moon is 384,403 km calculate how much faster an apple is accelerated towards the Earth than the Moon. The results should be in the form of a ratio. 2. Since we know the gravitational acceleration of anything at the surface of the Earth m (including apples) is 9.8 calculate the acceleration of the Moon from the result obtained in Question 1. (Note: You will need the acceleration formula from the preceding page, and your ratio is the distance.) The velocity of the Moon is equal to the circumference of its orbit divided by the period of its revolution. 1. Since the radius of the Earth is 6,378 km and the radius of the orbit of the Moon is 384,403 km calculate how much faster an apple is accelerated towards the Earth than the Moon. The results should be in the form of a ratio. 2. Since we know the gravitational acceleration of anything at the surface of the Earth m (including apples) is 9.8 calculate the acceleration of the Moon from the result obtained in Question 1. (Note: You will need the acceleration formula from the preceding page, and your ratio is the distance.) The velocity of the Moon is equal to the circumference of its orbit divided by the period of its revolution.

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Required solution given radius of earth Re 6378 ... View the full answer