Rationalize the denominator. Assume that all variables represent nonnegative numbers and that the denominator is not
zero.
-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 920 feet above the earth's surface? Round
Your answer to the nearest tenth of a mile.
A) 39.5 mi
B) 38.2 mi
C) 37.1 mi
D) 42.8 mi

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The Answer of Rationalize the denominator. Assume that all variables represent nonnegative numbers and that the denominator is not
zero.
-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 920 feet above the earth's surface? Round
Your answer to the nearest tenth of a mile.
A) 39.5 mi
B) 38.2 mi
C) 37.1 mi
D) 42.8 mi

Rationalize the Denominator d=1.2247h\mathrm { d } = 1.2247 \sqrt { \mathrm { h } }d=1.2247h​

Rationalize the Denominator $\mathrm { d } = 1.2247 \sqrt { \mathrm { h } }$