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| Question 507446:  Scientists would like to place an artificial satellite into orbit at a height of 23,025 miles directly above the Earth's equator.  Recall that the radius of the Earth is approximately 4,000 miles.  Use the formula for the circumference of a circle to find the length of the satellite's orbit.
 ROUND the answer to the nearest WHOLE number.
 I am really struggling with this question... Please help!   Thank you!
 Answer by lwsshak3(11628)
      (Show Source): 
You can put this solution on YOUR website! Scientists would like to place an artificial satellite into orbit at a height of 23,025 miles directly above the Earth's equator. Recall that the radius of the Earth is approximately 4,000 miles. Use the formula for the circumference of a circle to find the length of the satellite's orbit. ROUND the answer to the nearest WHOLE number.
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 Circumference of a circle=2π*radius
 For given problem:
 radius=23025+4000=27025 miles
 length of the satellite's orbit=2π*27025=169,803 miles
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