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myrzilka [38]
2 years ago
9

Find the lateral area of the cone in terms of pi. The radius is 22 in and the height is 26 in. Options are A) 572 pi in^2, B) 27

6 pi in^2, C) 196 pi in^2, D) 286 pi in^2.

Mathematics
2 answers:
Mumz [18]2 years ago
8 0
The formula for LA is \pi (radius*slant height). Right now we only know the height but we need to know the slant height so we can set up a triangle inside the cone (look at attached image). The slant height is the hypotenuse. Solving for it we get 2 \sqrt{290}. Now we can plug everything we have into the formula: \pi (22*2 \sqrt{290} ). This means LA is 44 \pi \sqrt{290} but that's not one of the options even if i turn it into a decimal so recheck my work but I'm pretty sure this is the answer.

timama [110]2 years ago
4 0
The answer that I chose was A because it is remotely close to the real answe
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Step-by-step explanation:

By subtitue Y = 0

0=(x-3)^2

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Asap pls help and explain
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Answer:

the answer would be 90

Step-by-step explanation:

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3/8 times 240 elves is 90 elves.

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2 years ago
A television is 28.5 inches wide and 16 inches long.
Umnica [9.8K]

Answer:

  33 in

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The Pythagorean theorem tells you ...

  diagonal² = length² +width²

  diagonal² = (16 in)² +(28.5 in)² = 1068.25 in²

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2 years ago
A lake contains 4 distinct types of fish. Suppose that each fish caught is equally likely to be any one of these types. Let Y de
strojnjashka [21]

Answer:

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b) P(Y≥ μ+3*σ ) ≥ 0.90

b= μ+3*σ

Step-by-step explanation:

from Chebyshev's inequality for Y

P(| Y - μ|≤ k*σ ) ≥ 1-1/k²

where

Y =  the number of fish that need be caught to obtain at least one of each type

μ = expected value of Y

σ = standard deviation of Y

P(| Y - μ|≤ k*σ ) = probability that Y is within k standard deviations from the mean

k= parameter

thus for

P(| Y - μ|≤ k*σ ) ≥ 1-1/k²

P{a≤Y≤b} ≥ 0.90 →  1-1/k² = 0.90 → k = 3.16

then

P(μ-k*σ≤ Y ≤ μ+k*σ ) ≥ 0.90

using one-sided Chebyshev inequality (Cantelli's inequality)

P(Y- μ≥ λ) ≥ 1- σ²/(σ²+λ²)

P{Y≥b} ≥ 0.90  →  1- σ²/(σ²+λ²)=  1- 1/(1+(λ/σ)²)=0.90 → 3= λ/σ → λ= 3*σ

then for

P(Y≥ μ+3*σ ) ≥ 0.90

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