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GMAT Prep DS question

Expert replies
by rakaisraka » Tue Sep 01, 2015 3:13 pm
This is a Data Suff question from Official gmat prep.


The ratio of number of women to number of men to number of children in a room ia 5:2:7 respectively.What is the total number of people in the room.

1) The total number of women and children in the room is 12.
2)There are fewer than 4 men in the room.
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Source: — Data Sufficiency |

by Brent@GMATPrepNow » Tue Sep 01, 2015 3:23 pm
The ratio of the number of women to the number of men to the number of children in a room is 5:2:7, respectively. What is the total number of people in the room?

(1) the total number of women and children in the room is 12.
(2) there are fewer than 4 men in the room.
Target question: What is the total number of people in the room?

Given: women : men : children = 5:2:7
So, there are many possible scenarios where the ratio is 5:2:7. Let's LIST a few:
Scenario #1: 5 women, 2 men, 7 children
Scenario #2: 10 women, 4 men, 14 children
Scenario #3: 15 women, 6 men, 21 children
Scenario #4: 20 women, 8 men, 28 children
.
.
.
and so on

Okay, now let's examine the statements:

Statement 1: the total number of women and children in the room is 12.
Let's check some of the scenarios that we LISTED.
Scenario #1: total number of women and children = 12 (NICE!)
Scenario #2: total number of women and children = 24 (no)
Scenario #3: total number of women and children = 36 (no)
...and so on.
We can see that ONLY scenario #1 fits the information in statement 1.
So, there MUST be 5 women, 2 men, and 7 children
In other words, the total number of people in the room MUST equal 14
Since we can answer the target question with certainty, statement 1 is SUFFICIENT

Statement 2: There are FEWER THAN 4 men in the room.
When we check some of the scenarios that we LISTED, we see that ONLY scenario #1 fits the information in statement 2.
So, there MUST be 5 women, 2 men, and 7 children
In other words, the total number of people in the room MUST equal 14
Since we can answer the target question with certainty, statement 2 is SUFFICIENT

Answer = D

Cheers,
Brent
Brent Hanneson - Creator of GMATPrepNow.com
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by Brent@GMATPrepNow » Tue Sep 01, 2015 3:24 pm
I should point out that this question relies on our ability to recognize that in this REAL WORLD problem, we must use positive integers only .

So, while 0.5 : 0.2 : 0.7 is equivalent to the ratio 5:2:7, we cannot consider this scenario, since we cannot have 0.5 women, 0.2 men, and 0.7 children

Cheers,
Brent
Brent Hanneson - Creator of GMATPrepNow.com
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by rakaisraka » Wed Sep 02, 2015 3:58 pm
Thanks All.
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by Max@Math Revolution » Wed Sep 02, 2015 9:10 pm
Forget conventional ways of solving math questions. In DS, Variable approach is the easiest and quickest way to find the answer without actually solving the problem. Remember equal number of variables and equations ensures a solution.


This is a Data Suff question from Official gmat prep.


The ratio of number of women to number of men to number of children in a room ia 5:2:7 respectively.What is the total number of people in the room.

1) The total number of women and children in the room is 12.
2)There are fewer than 4 men in the room.

==> women=w, men=m, children=c, from the original condition we have w=5k, m=2k, c=7k thus we have 4 variables (w,m,c,k) and 3 equations ( w=5k, m=2k, c=7k). Since we need to match the number of equations and variables, we need 1 more equation. We have 1 each in con 1) and con 2) thus D is likely the answer.

1) 5k+7k=12k=12 gives us k=1. The total number of people becomes 5K=2k+7k=14k=14, therefore it is sufficient.
2) 2k<4 , and since the number of people is an integer value, k=1. Thus we have, like 1), 14k=14 therefore it is sufficient.

The answer is D.


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