The acceleration due to gravity, g(h), at a height h, meters above sea level is given...

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The acceleration due to gravity, g(h), at a height h, meters above sea level is given by 3.99 - 1014 9(h) = (6.371 - 10°) + h)* where 6.371 · 10° is the radius of the earth in meters. Assume h 2 0. a. Use function notation to represent the acceleration due to gravity at sea level. b. Use function notation to represent the acceleration due to gravity at the top of the Eiffel Tower, which is 301 meters tall. c. Use function notation to represent the acceleration due to gravity on the peak of Mount Everest, which is 8848 meters above sea level. d. The following questions will help you determine whether the value of g(h) increases or decreases as the value of h increases. i. As the value of h increases, the value of (6.371 10° + h) ii. As the value of h increases, the value of (6.371 · 10° + h) iii. As the value of h increases, the value of g(h) * The acceleration due to gravity, g(h), at a height h, meters above sea level is given by 3.99 - 1014 9(h) = (6.371 - 10°) + h)* where 6.371 · 10° is the radius of the earth in meters. Assume h 2 0. a. Use function notation to represent the acceleration due to gravity at sea level. b. Use function notation to represent the acceleration due to gravity at the top of the Eiffel Tower, which is 301 meters tall. c. Use function notation to represent the acceleration due to gravity on the peak of Mount Everest, which is 8848 meters above sea level. d. The following questions will help you determine whether the value of g(h) increases or decreases as the value of h increases. i. As the value of h increases, the value of (6.371 10° + h) ii. As the value of h increases, the value of (6.371 · 10° + h) iii. As the value of h increases, the value of g(h) *