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Help Please with Gmat Prep Problem

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by jaydeer44 » Mon Mar 17, 2008 9:24 pm
What is the number of female employees in Company X?

(1) If Company X were to hire 14 more people and all of these people were females, the ratio of the number of male employees to the number of female employees would then be 16 to 9.

(2) Company X has 105 more male employees than female employees.

The answer is C, but how do you set up the equations to solve the problem?
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Source: — Data Sufficiency |
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by Bharat » Mon Mar 17, 2008 10:23 pm
Let the number of males be M & number of females be F
1. upon adding 16 females the ratio is: M : (F+16) = 16:9 Not sufficient (need the current ratio also for solving)
2. M - F = 105 (not sufficient, need one more eqation between M & F)

Now put these two together: SUFFICIENT: C is the answer


Let me know in case of any doubts.

Regards,
Bharat.
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by smushkas » Tue Mar 18, 2008 3:58 am
Bharat,

Just a small correction, tere is a typo. It should be 14 of new employees not 16.
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by Bharat » Tue Mar 18, 2008 1:14 pm
Thanks for the correction. :)
Have a beautiful day ahead.

Regards,
Bharat.
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Re: Help Please with Gmat Prep Problem

by Stuart@KaplanGMAT » Tue Mar 18, 2008 2:58 pm
jaydeer44 wrote:What is the number of female employees in Company X?

(1) If Company X were to hire 14 more people and all of these people were females, the ratio of the number of male employees to the number of female employees would then be 16 to 9.

(2) Company X has 105 more male employees than female employees.

The answer is C, but how do you set up the equations to solve the problem?
Here's the great thing about data sufficiency: you don't NEED to set up the equations to answer the question, you just need to recognize what kind of equations you have.

(1) we can turn this into one equation with 2 variables, F and M. One equation, two unknowns: no way to solve, insufficient.

(2) we can turn this into one equation with 2 variables, F and M. One equation, two unknowns: no way to solve, insufficient.

Combined: we have two distinct linear equations and 2 unknowns: we can solve for everything, sufficient!

The "number of equations vs number of unknowns" rule is THE most powerful tool in data sufficiency. The better you know the rule (and the common exceptions), the more quickly you'll be able to burn through DS questions without actually doing the math (which should be your goal, since you don't get any bonus points for actually getting the answer).
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by Bharat » Tue Mar 18, 2008 5:53 pm
Stuart, thanks a lot for reminding to stay focussed.

Regards,
Bharat.
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