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Bunuel
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Bunuel
Four integers have a mean (arithmetic average) of 36. Three of the integers are 6, 30, and 64. If the fourth integer is 2K, then K =

(A) 20
(B) 22
(C) 24
(D) 40
(E) 44
\(A*n = S\) and \(\frac{Sum}{n}=A\)

Four integers have a mean (arithmetic average) of 36.

Three of the integers are 6, 30, and 64. Fourth integer = 2K

\(A = 36\), \(n = 4\)

\(\frac{6 + 30 + 64 + 2K}{4} = 36\)
\(100 + 2K = 144\)
\(2K = 44\)
\(K = 22\)


Answer B
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30+6+64=100
100+2k / 4 =36
100+2k=144
2k=44
k=22
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Bunuel
Four integers have a mean (arithmetic average) of 36. Three of the integers are 6, 30, and 64. If the fourth integer is 2K, then K =

(A) 20
(B) 22
(C) 24
(D) 40
(E) 44

6 + 30 + 64 + 2k = 36*4

Or, 100 + 2k = 144

So, 2k = 44

Or, k = 22, answer must be (B)
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Bunuel
Four integers have a mean (arithmetic average) of 36. Three of the integers are 6, 30, and 64. If the fourth integer is 2K, then K =

(A) 20
(B) 22
(C) 24
(D) 40
(E) 44

Since the average of 4 integers is 36, the sum of the integers is 4 x 36 = 144. We can create the equation:

6 + 30 + 64 + 2K = 144

2K = 44

K = 22

Answer: B
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