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Cost of producing item X :

Expert replies
by \'manpreet singh » Wed Aug 21, 2013 7:45 pm
The total cost of producing item X is equal to the sum of item X's overhead cost and production cost. If the production cost of producing X decreased by 5% in January, by what percent did the total cost of producing item X change in that same month?

(1) The overhead cost of producing item X increased by 13% in January.

(2) Before the changes in January, the overhead cost of producing item X was 5 times the production cost of producing item X.

Ans c

I found it to be a little on tricky side.
Last edited by \'manpreet singh on Thu Sep 05, 2013 9:43 pm, edited 1 time in total.
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Source: — Data Sufficiency |

by GMATGuruNY » Wed Aug 21, 2013 8:25 pm
The total cost of producing item X is equal to the sum of item X's overhead cost and production cost. If the production cost of producing X decreased by 5% in January, by what percent did the total cost of producing item X change in that same month?

(1) The overhead cost of producing item X increased by 13% in January.

(2) Before the changes in January, the overhead cost of producing item X was 5 times the production cost of producing item X.
To determine the percent change in the total cost, we need to know the RATIO between the new cost and the original cost.
Question rephrased: What is the value of (new cost)/(original cost)?

Statement 1: The overhead cost of producing item X increased by 13% in January.
Test one case that also satisfies statement 2 and one case that DOESN'T also satisfy statement 2.

Case 1:
Original overhead cost = 100, original production cost = 20, original total cost = 100+20 = 120.
13% higher overhead cost = 113, 5% lower production cost = 19, new total cost = 113+19 = 132.
Resulting ratio:
(new cost)/(original cost) = 132/120 = 11/10.

Case 2:
Original overhead cost = 100, original production cost = 40, original total cost = 100+40 = 140.
13% higher overhead cost = 113, 5% lower production cost = 38, new total cost = 113+38 = 151.
Resulting ratio:
(new cost)/(original cost) = 151/140.

Since different ratios are possible, INSUFFICIENT.

Statement 2: Before the changes in January, the overhead cost of producing item X was 5 times the production cost of producing item X.
No information about how the overhead cost changes in January.
INSUFFICIENT.

Statements combined:
Case 1 satisfies both statements.
Test one more case that satisfies both statements.

Case 3:
Original overhead cost = 200, original production cost = 40, original total cost = 200+40 = 240.
13% higher overhead cost = 226, 5% lower production cost = 38, new total cost = 226+38 = 264.
Resulting ratio:
(new cost)/(original cost) = 264/240 = 11/10.

Since Case 1 and Case 3 yield the same ratio, the two statements combined indicate that (new cost)/(original cost) = 11/10.
SUFFICIENT.

The correct answer is C.
Last edited by GMATGuruNY on Fri Mar 04, 2016 3:50 pm, edited 1 time in total.
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by ani781 » Thu Sep 05, 2013 7:09 pm
Hi Mitch,
What is the best way to do these questions in a very quick manner... by the way you have shown it looks so simple.... but when I approach these questions , almost invariable I dont know exactly whether to take numbers or go go algebraically.

Pls help me understand what are the situations where we should go with smart number pickin, as was done in this question.

Thanks in advance !!
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by Java_85 » Sun Sep 08, 2013 10:01 am
I found it a little tricky too, if we were assuming that there was no change in the overhead cost in the month of January then the answer would be B , but for this case it is C.
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