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Bunuel
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Bunuel
If the average of x and y is m, and z = 2m, what is the average of x, y, and z?

(A) m
(B) 2m/3
(C) 4m/3
(D) 3m/4
(E) 3/(4m)
\(x + y = 2m\)

So, \(\frac{x + y + z}{3} = \frac{2m + 2m}{3} = \frac{4m}{3}\), Hence, Answer must be (C)
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Given, 2m = x+y = z,

So, (x+y+z)/3= (2m +2m)/3= 4m/3.

Ans. C. :)
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x+y = 2m
z = 2m
so (x+y+z)/3 = 4m/3

Option C
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x + y = 2m

=> \(\frac{(x + y + z ) }{3}\): \(\frac{(2m + 2m) }{ 3}\) = \(\frac{4m}{3}\)

Answer: C
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Bunuel
If the average of x and y is m, and z = 2m, what is the average of x, y, and z?

(A) m
(B) 2m/3
(C) 4m/3
(D) 3m/4
(E) 3/(4m)
Solution:

Since the average of x and y is m, the sum of x and y is 2m. Since z = 2m, the average of x, y, and z is:

(x + y + z) / 3 = (2m + 2m) / 3 = 4m/3

Answer: C
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