Solve the problem.
-At an altitude of $h$ feet above the surface of the earth, the approximate distance in miles that a person can see is given by $\mathrm { d } = 1.2247 \sqrt { \mathrm { h } }$. How far can a person see if if he or she is 830 feet above the earth's surface? Round your answer to the nearest tenth of a mile.
A) $36.4 \mathrm { mi }$

B) $35.3 \mathrm { mi }$

C) $41 \mathrm { mi }$

D) $37.7 \mathrm { mi }$

Question

Solve the problem.
-At an altitude of $h$ feet above the surface of the earth, the approximate distance in miles that a person can see is given by $\mathrm { d } = 1.2247 \sqrt { \mathrm { h } }$. How far can a person see if if he or she is 830 feet above the earth's surface? Round your answer to the nearest tenth of a mile.
A) $36.4 \mathrm { mi }$

B) $35.3 \mathrm { mi }$

C) $41 \mathrm { mi }$

D) $37.7 \mathrm { mi }$

Quizplus · Accepted Answer

To find the distance, substitute $h = 830$ into the formula: $\mathrm{d} = 1.2247 \sqrt{830}$. Calculating this gives approximately 35.3 miles.

Solve the Problem hhh Feet Above the Surface of the Earth, the Approximate Distance

Solve the Problem $h$ Feet Above the Surface of the Earth, the Approximate Distance