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Lapatulllka [165]
3 years ago
13

2. Graph the function d Sh, which gives the approximate distance d in miles to the horizon, (l p where h is the height of the vi

ewer's eyes above the ground in feet. Approximately how high above the ground must a person be if the horizon is 17.2 miles away?
Mathematics
1 answer:
Bumek [7]3 years ago
6 0
<span>in measuring distance you must measure your height of eye, the distance bteween the ground and your eyes in meters or feet. Which in your case is the 95,000 feet. Multiply that by 1.5, then take the square root of that answer and you get d= the distance you can see to the horizon.</span>
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Read 2 more answers
Anyone know how to solve this??
Tom [10]

Given : \frac{(x^\frac{2}{5})^9\;.\;(x^\frac{-4}{15})}{x^\frac{1}{3}}

\implies {(x^\frac{18}{5})\;.\; (x^\frac{-4}{15})}\;.\;(x^\frac{-1}{3})

\implies x^(^\frac{18}{5} ^-^\frac{4}{15}^-^\frac{1}{3}^)

\implies x^(^(^\frac{54 - 4}{15}^)^-^\frac{1}{3}^) = x^(^(^\frac{50}{15}^)^-^\frac{1}{3}^) = x^(^(^\frac{10}{3}^)^-^\frac{1}{3}^) = x^(^\frac{9}{3}^) = x^3

\implies x^k = x^3

\implies k = 3

7 0
3 years ago
A company sells t-shirts for $6 each. They also charge a one-time processing fee of $3 per order. Jamie ordered t-shirts and pai
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