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Re: If TheSituation's average score for three games of pinball [#permalink]
TheSituation wrote:
Obviously I'm missing something here. When I analyze for stmt 1, I get:

let x = score of third game.

(107 + x)/3 = 57

solve for x = 64.

Now the sum for the two lowest = 107, but the combo could be anything. Ie. 106, 1 OR 50,57. How can you tell what is the highest score then. Insufficient.

Stmt 2 says the same thing as the first.

Therefore I answer E.

I have this gut feeling like I'm totally overlooking a small piece of info here that is making me confused.
\

See the highlighted part, it already says that the sum for 2 lowest values...!
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Re: If TheSituation's average score for three games of pinball [#permalink]
statement 2 tells you nothing. If we know the average is 57 and there are 3 scores we know the total number of points so thus the answer can only be either A or E

statement 1: Since we can derive the total amount of point accumulated and we know the points of the first two we subtract these two to we get the answer

so A
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Re: If TheSituation's average score for three games of pinball [#permalink]
Dammit! Your right.

I overthink these things sometimes, getting paranoid about traps/tricks and whatnot. In the process, I can miss little things like this.

Thanks bros!
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Re: If TheSituation's average score for three games of pinball [#permalink]
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Re: If TheSituation's average score for three games of pinball [#permalink]
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