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Bunuel
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pushpitkc
From the question stem, we have the following information about the Salary of the Salesman
Before March
Fixed salary : 500$
Commission : 5% over 1000$ sales


(1) In March, the salesman had received a fixed salary of $600 and a commission of 4 percent on sales above $800.
In March(after salary revision)
Fixed Salary : 600$
Commission : 4% over 800$ sales
Since we don't know what the salary earned by March, we cannot tell what were his sales.(Insufficient)

(2) In March, he received $104 more than he would have received according to his earlier pay structure.
Since we no idea about the new salary structure, we cannot tell the exact sales. Insufficient.

On combining both the statements,
If her salary post the March increase, the increase in salary is 104$ more.
Case 1:
Sales before March : 600$. Salary received : 500$(Fixed)
Sales in March : 900$. Salary received : 600$(Fixed) + 4%(of Salary over 800$) = 604
Difference in Salary : 104$

Case 2:
Sales before March : 1200$. Salary received : 500$(Fixed) + 5%(of Salary over 1000$) = 500 + 10 = 510
Sales in March : 1150$. Salary received : 600$(Fixed) + 4%(of Salary over 800$) = 600 + 14 = 614
Difference in Salary : 104$

Since we have different values of Sales in both the cases, but the same difference in their salaries.
The combination of the statements is not enough. Insufficient(Option E)



Hi pushpitkc

I cannot undrestand the problem of my way, moreover I cannot figure out what should be my approach

the combination of 1&2 we have: 600+0.04(X-800)=104+500+0.05(X-1000)


one equation and one variable.... it can be solved
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Please provide an explanation with the help of variables
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soodia
pushpitkc
From the question stem, we have the following information about the Salary of the Salesman
Before March
Fixed salary : 500$
Commission : 5% over 1000$ sales


(1) In March, the salesman had received a fixed salary of $600 and a commission of 4 percent on sales above $800.
In March(after salary revision)
Fixed Salary : 600$
Commission : 4% over 800$ sales
Since we don't know what the salary earned by March, we cannot tell what were his sales.(Insufficient)

(2) In March, he received $104 more than he would have received according to his earlier pay structure.
Since we no idea about the new salary structure, we cannot tell the exact sales. Insufficient.

On combining both the statements,
If her salary post the March increase, the increase in salary is 104$ more.
Case 1:
Sales before March : 600$. Salary received : 500$(Fixed)
Sales in March : 900$. Salary received : 600$(Fixed) + 4%(of Salary over 800$) = 604
Difference in Salary : 104$

Case 2:
Sales before March : 1200$. Salary received : 500$(Fixed) + 5%(of Salary over 1000$) = 500 + 10 = 510
Sales in March : 1150$. Salary received : 600$(Fixed) + 4%(of Salary over 800$) = 600 + 14 = 614
Difference in Salary : 104$

Since we have different values of Sales in both the cases, but the same difference in their salaries.
The combination of the statements is not enough. Insufficient(Option E)



Hi pushpitkc

I cannot undrestand the problem of my way, moreover I cannot figure out what should be my approach

the combination of 1&2 we have: 600+0.04(X-800)=104+500+0.05(X-1000)


one equation and one variable.... it can be solved

Hi soodia & kartzcool

The key here is identifying which month's salary Statement 2 is providing. Is it for the month of March or for the previous month Feb

Obviously it has to be for the month of Feb because March sales will end on 31st March mid-night. Hence accounting can only be done in April.

Whereas statement 2 clearly mentions that in March he received X amount of salary as per revised structure. It is mentioned that structure was changed in March but its not mentioned that the structure will be changed for march salary onward.

IMO this is the hidden logic with the question. others can provide their views :-)
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From the statement:
x: sales in March
Salary: 500+(x-1,000)*0,05

(1) new salary: 600+(x-800)*0,04 Non Sufficient
(2) new salary = old salary + 104 Non Sufficient

Combining (1) and (2):
600+(x-800)*0,04 = 104+500+(x-1,000)*0,05

600+0,04x-32 = 604+0,05-50
0,01x = 14
x = 1,400
C is sufficient
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What does it mean by "the pay structure of the salesman was changed in March"?

Does it mean that the structure was change in March and then was implemented in Apr
or it mean that it was immediately implemented in March?

Please explain.

Thank you.
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Can someone provide a detailed explanation please. I don't get it ...
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Could you please provide the source? I would like to know where it was taken from. Thank you.
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As I said, does Actual GMAT plays this kind of tricks. If not than these kind of questions are actually time (most precious) waste. Moreover this question appeared in club test which again a question mark on the quality of the question being selected for club tests.
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deepak.brijendra
As I said, does Actual GMAT plays this kind of tricks. If not than these kind of questions are actually time (most precious) waste. Moreover this question appeared in club test which again a question mark on the quality of the question being selected for club tests.

The source of this question is Manhattan Review, not GMAT Club!
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joke of a question by manhattan gmat again. Answer is C
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1. Equation 1:

\(600 + 0.04(X - 800) = 104 + 500\\
\)
Solution: \(X = 900\)

2. Equation 2:

\(600 + 0.04(X - 800) = 104 + 500 + 0.05(X - 1000)\\
\)
Solution: \(X = 1400 \)
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Using the given data, we can see that the salesman's previous salary structure is 500 + 0.05 (X-1000)
=> 500 + 0.05X - 50 = 450 - 0.05X

Checking for Statement 1:
The salesman's revised pay structure is 600 + 0.04 (Y-800)

The question stem provides no information whether the sales figures in March, and before march are equal; So we cannot assume it to be X.
Insufficient.

Checking for Statement 2:
In March he would have received $104 more than what he would have earned in compliance to the previous pay structure.
As there is no information about the pay structure, statement two is clearly insufficient.

Combining statement 1 and 2:

500 + 0.05(X-1000) + 104 = 600 + 0.04(Y-800)

As stated earlier, the question stem provides no information whether the sales figures in March, and before march are equal; So we cannot assume it to be X.
Now as we have only one equation with two different variables in place, it is impossible for us to compute the value of X or Y as we have no information about either.


Hence, Insufficient.

Thus, the answer is E.


Do you agree with the solution Bunuel ?

Bunuel
A salesman normally gets a fixed salary of $500 and a commission of 5 percent on sales above $1000 per month. If the pay structure of the salesman was changed in March, what were the sales of the salesman in March?

(1) In March, the salesman had received a fixed salary of $600 and a commission of 4 percent on sales above $800.
(2) In March, he received $104 more than he would have received according to his earlier pay structure.
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