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Bunuel
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q+w = 13 & q=w => q=w=6.5

{-2,1,2,3,6.5,6.5,11} => Median is 3

Answer is C
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Bunuel
Set A: {2, 11, -2, q, w, 1, 3}

The average (arithmetic mean) for Set A above is 4. If q = w, what is the median of the list?

A. 6.5
B. 6
C. 3
D. 2
E. 1

We are given that the average of set A is 4. Thus:

(2 + 11 + (-2) + q + w + 1 + 3)/7 = 4

2 + 11 + (-2) + q + w + 1 + 3 = 28

15 + q + w = 28

q + w = 13

Since q and w are equal, both q and w = 6.5.

We now can order set A from least to greatest:

-2, 1, 2, 3, 6.5, 6.5, 11

Thus, the median is 3.

Answer: C
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(15+2q)/6>4
15+2q>24, so q >4.5
q=w, so 3 is median

C
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