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Bunuel
A number p equals 3/2 the average of 10, 12, and q. What is q in terms of p?

(A) 2p/3 - 22

(B) 4p/3 - 22

(C) 2p - 22

(D) p/2 + 11

(E) 9p/2 - 22

We can create the equation:

p = (3/2) x (10 + 12 + q)/3

p =(22 + q)/2

2p = 22 + q

2p - 22 = q

Answer: C
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Bunuel
A number p equals 3/2 the average of 10, 12, and q. What is q in terms of p?

(A) 2p/3 - 22

(B) 4p/3 - 22

(C) 2p - 22

(D) p/2 + 11

(E) 9p/2 - 22


Given : p = 3/2 * (10 + 12 + q)/3

means 2p = 22 + q

q = 2p - 22

(C)

Testing values

Take p = 1

1 = 3/2 * (10 + 22 + q)/3

2 = 22 + q

q = 2 - 22

q = -20

Now put p = 1 in all answer choices

Only (C) will give q = -20.

Hence (C)
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P= \(\frac{3}{2}\)* \(\frac{(10+12+q)}{3}\)

P= \(\frac{3}{2}\)* \(\frac{(22+q)}{3}\)

2P= 22+q

q= 2P-22

Answer: C.
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