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Serggg [28]
2 years ago
14

The angle of elevation from a point 25 feet from the base of a tree on level ground to the top of the tree is 30°. Find the heig

ht of the tree.
•
A. 39.1 ft
•
B. 43.3 ft
•
C. 14.4 ft
•
D. 17.7 ft

Mathematics
2 answers:
xz_007 [3.2K]2 years ago
8 0
The answer is C it won’t let me do all the steps but I hope it helps
jarptica [38.1K]2 years ago
5 0
<h3>Hello There!!</h3>

<u>Given</u>

\text{Length of the tree= 25 feet} \\  \text{Angle of Elevation= 30°}

<h3><u>To </u><u>Find</u></h3>

\text{Height Of The Tree}

\text{Let The Height of the Tree be ‘x’}

<u>We </u><u>Know</u><u>:</u><u>-</u>

\tan\theta =  \frac{ \text{perpendicular}}{ \text{base} }

\tan \theta =  \frac{ \text{height of the tree}}{ \text{length of the base}}  \\  \\  \implies  \tan30 =  \frac{ \text{x}}{25}  \\  \\  \implies  \text{x }= 25 \times  \tan30 \\  \\  \implies  \text{x }= 25 \times 0.577 \\  \\  \implies  \text{x} = 14.425 \\  \\  \implies \text{x} = 14.43

\therefore \text{height of the tree(\text{x})} =  \red{14.43 \:  \text{feet}}

Option C is the correct answer

<h3>Hope This Helps!!</h3>
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2 years ago
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Kevin’s school is 5.2 miles away from his house. How far is this in yards? Do not round your answer. _________ yards
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9152 yd

Step-by-step explanation:

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a gift shop sells 160 wind chimes per month at $150 each. the owners estimate that for each $15 increase in price, they will sel
adell [148]

Answer:

The price per wind chime that will maximize revenue = $ 315

Step-by-step explanation:

Given - A gift shop sells 160 wind chimes per month at $150 each. the owners estimate that for each $15 increase in price, they will sell 5 fewer wind chimes per month.

To find - Find the price per wind chime that will maximize revenue.

Proof -

Given that,

Total Wind chimes selling = 160

Price of each Wind chime = $150

Now,

Given that, for each $15 increase in price, they will sell 5 fewer wind chimes per month.

So,

Let the price = 150 + 15x

So,

Number of wind Chimes sold per month = 160 - 5x

So,

Total Revenue, R = (150 + 15x)(160 - 5x)

                             = 24000 - 750x + 2400x - 75x²

                             = 24000 + 1650x - 75x²

⇒R(x) = 24000 + 1650x - 75x²

Differentiate R with respect to x , we get

R'(x) = 1650 - 150x

Now,

For Maximize Revenue, Put R'(x) = 0

⇒1650 - 150x = 0

⇒150x = 1650

⇒x = 1650/150

⇒x = 11

∴ we get

Price per Wind chime = $ 150 + 15(11)

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The price per wind chime that will maximize revenue = $ 315

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