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A girl scout was selling boxes of cookies. In a month, she sold both
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20 Aug 2015, 02:35
Question Stats:
74% (02:51) correct 26% (02:33) wrong based on 138 sessions
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A girl scout was selling boxes of cookies. In a month, she sold both boxes of chocolate chip cookies ($1.25 each) and boxes of plain cookies ($0.75 each). Altogether, she sold 1,585 boxes for a combined value of $1,588.75. How many boxes of plain cookies did she sell? (A) 0 (B) 233 (C) 500 (D) 695 (E) 785
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Re: A girl scout was selling boxes of cookies. In a month, she sold both
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20 Aug 2015, 14:35
Hi Gnpth, When it comes to Weighted Average questions, there are several different ways to go about getting to the correct answer. This question has some rather specific patterns that you can take advantage of though... so that you can avoid doing lots of math. First off, the answer choices are "spaced out", so we can take advantage of that spread. Second, the average of 1 box of chocolate chip cookies and 1 box of plain cookies is ($1.25 + $0.75)/2 = $1. This is important because.... Third, there are 1585 boxes of cookies with a combined value of $1588.75..... 1588.75/1585 = Just a little bit more than $1 per box This means that SLIGHTLY MORE than half of the boxes are chocolate chip cookies. We're asked how many boxes of PLAIN cookies were sold (thus, SLIGHTLY LESS than half of those boxes were plain cookies. Half of 1585 is about 792. Which answer is slightly less than that....? Final Answer: GMAT assassins aren't born, they're made, Rich
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Re: A girl scout was selling boxes of cookies. In a month, she sold both
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20 Aug 2015, 14:05
First get the difference of the revenue to the number of boxes.
1588.251585=3.25
Now you know that the difference between plain cookies boxes and chocolate cookies boxes is small.
We now divide the revenue by two.
1588.25/2=~794
Because the difference btween the possible answers is big, this leaves us with choice E.
In this case thare is no need to make any further calculations. Glancing at the answers is very important, for it can save a lot of time. Done in under 1 minute.



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Re: A girl scout was selling boxes of cookies. In a month, she sold both
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20 Aug 2015, 21:12
Gnpth wrote: A girl scout was selling boxes of cookies. In a month, she sold both boxes of chocolate chip cookies ($1.25 each) and boxes of plain cookies ($0.75 each). Altogether, she sold 1,585 boxes for a combined value of $1,588.75. How many boxes of plain cookies did she sell?
(A) 0
(B) 233
(C) 500
(D) 695
(E) 785 Note that the options in this question are wide apart. This begs you to think of approximation. The approximate cost per box that she sold is $1. So half were choice chip and half were plain. She sold approximately 1600 cookies. Half of that is 800. The option close to 800 is 785. Answer (E)
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Re: A girl scout was selling boxes of cookies. In a month, she sold both
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04 Sep 2015, 01:06
1.25x + 0.75y = 1588.75 ; 5x + 3y = 6355 ...... eqn 1 x + y = 1585 ........ eqn 2 solving both eqns x = 800, y = 785 Ans E.
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A girl scout was selling boxes of cookies. In a month, she sold both
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05 Dec 2015, 05:17
1588.85/1585=1(approximately) $1.25………$1………$0.75 …….0.25……..0.25…. 1:1 1585/2=792.5 =785 approximately ans: E
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Re: A girl scout was selling boxes of cookies. In a month, she sold both
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21 Sep 2018, 11:25
Veritas Prep Solution: This Weighted Average problem comes with a shortcut reward for those who truly understand weighted averages. Here, with chocolate cookies costing $1.25 and plain cookies costing $0.75, the “unweighted” average is $1.00, meaning that if 1,585 boxes were sold and it was an equal amount of each type, the revenue would be exactly $1585.00. Instead, the revenue is a couple dollars more than that at $1588.75. But because the difference is only $3.75, it’s a very slight difference in the number of chocolate vs. the number of plain. And only choice E could explain that difference – that’s a total of 800 boxes of chocolate and 785 of plain – a slight advantage in the number of chocolate. Logically, this is the only correct answer, because every other choice would mean that the average would skew much, much closer to $1.25, and the actual difference is very slight.




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