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Bunuel
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Let price of first Camera be X, second be y and third be Z
Given,
1) (X+Y+Z) / 3 = 172
> X+ Y + Z = 516

Not suff as price of ind cannot be determined

2) 2X = 332
X= 166
Not suff as price of third camera cannot be determined


Using both
From 1 - X+Y+Z = 516
From 2 - X - 166, again from 2 we know 2 camera has same price

Therefore, 2X+Y = 516
Putting X = 166

We can find Y

Hence C
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Bunuel
What are the individual prices of three cameras?

(1) The three cameras have an average price of $172.
(2) Two are the same price and sell for $332 together


­
Gentle note to all experts and tutors: Please refrain from replying to this question until the Official Answer (OA) is revealed. Let students attempt to solve it first. You are all welcome to contribute posts after the OA is posted. Thank you all for your cooperation!
We need to find the individual prices of three cameras. let the three cameras be a,b,c.

Statement 1:

(1) The three cameras have an average price of $172.

(a+b+c)/3 = 172

(a+b+c) = $516.

Hence, insufficient

Statement 2:

(2) Two are the same price and sell for $332 together

lets take price of b = price of c.

b+c = 2b = 332

b = 166 = c

Since, we don’t know the price of a.

Hence, insufficient

Combining Statements 1 and 2, we get

a+ b+ c = $516

a+ 332 = $516

a = $184

Hence, Sufficient

Option C
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