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Bunuel
Initially, the men and women in a room were in the ratio of 4 : 5. Then, 2 men entered the room and 3 women left the room. Then, the number of women doubled.
Now there are 14 men in the room. How many women are currently in the room?

A. 12
B. 14
C. 15
D. 24
E. 36

Kudos for a correct solution.

Solution -
Initially, 4X men and 5X women in the room ------> 4X:5X
After 2M entered and 3W left the room, new ratio-->(4X+2):(5X-3)

4X+2 = 14 ---> X=3.
After 3 women left the room -> 5X-3 = 5*3 - 3 = 12 women in the room.

After that, the number of women doubled = 12*2 = 24.
ANS D
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NickHalden
Still wondering, why does that piece of info exist :
Then, the number of women doubled. ??

hi NickHalden,
the number of women doubled means that they have become 24 from 12..
and we have to tell the current strength so 24 is the answer..

let the number be 4x and 5x..
given 4x+2=14.. so x=3..
women number=5*3-3=12, then doubled=24..
ans D
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Number of men, initially: \(4x\)
\(4x + 2 =14\)
\(x=3\)

Number of women, initially: \(5x\)
\(5(3)-3 = 12\)
\(12 * 2 = 24\)

D. 24

Thanks
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Let x be common multiplier

Initially, Total no of men in room = 4x and Total No of women in room = 5x

4x + 2 = 14
or,x= 3

So, currently no of women in the room = 5(3) - 3
= 12

Ans A
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guys sorry new to the forum, could anyone help me out in this question?

"X will get 10 more apples for $5 if its price decreases by 20%. How many apples will x get for $5 at the new price?"
A)40
B)50
C)15
D)10
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Bhuvaneshfly
guys sorry new to the forum, could anyone help me out in this question?

"X will get 10 more apples for $5 if its price decreases by 20%. How many apples will x get for $5 at the new price?"
A)40
B)50
C)15
D)10

Please follow the rules for posting: 11-rules-for-posting-133935.html

For your question, assume that the original price per apple is A $/apple. In 5$ you can thus get = 5/A apples
When you decrease the price by 20%, per apple price becomes 0.8A. IN 5$ now you can get = 5/0.8A apples

As per the question,

5/0.8A - 5/A = 10, giving A = 0.125 or 1/8 $/apple

The new price becomes = 0.8*0.125 = 0.1

Thus, number of apples = 5/0.1 = 50, B is the answer.
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Bunuel
Initially, the men and women in a room were in the ratio of 4 : 5. Then, 2 men entered the room and 3 women left the room. Then, the number of women doubled.
Now there are 14 men in the room. How many women are currently in the room?

A. 12
B. 14
C. 15
D. 24
E. 36

Kudos for a correct solution.

Men / women = 4 / 5

i.e. Initially the Number of People was a Multiple of 9 i.e. \(9x\)


2 men entered and 3 women left i.e. in total 1 person less in the room so the total number of people in the room must be of the form \(9x-1\) before doubling the Number of Women

If Men = 14

A. 12 i.e. Total people in room before doubling the women = 14+(12/2) = 20 which is NOT of the form \(9x-1\) i.e. NOT a Possible Answer
B. 14 i.e. Total people in room before doubling the women = 14+(14/2) = 21 which is NOT of the form \(9x-1\) i.e. NOT a Possible Answer
C. 15 i.e. Total people in room before doubling the women = 14+(15/2) = 21.5 NOT of the form \(9x-1\) i.e. NOT a Possible Answer
D. 24 i.e. Total people in room before doubling the women = 14+(24/2) = 26 which is of the form \(9x-1\) i.e. a Possible Answer
E. 36 i.e. Total people in room before doubling the women = 14+(36/2) = 32 which is NOT of the form \(9x-1\) i.e. NOT a Possible Answer

Answer: option D
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D is correct
4X men and 5X women in the room ------> 4X:5X
After 2M entered and 3W left the room, new ratio-->(4X+2):(5X-3)

4X+2 = 14 ---> X=3.
After 3 women left the room -> 5X-3 = 5*3 - 3 = 12 women in the room.

After that, the number of women doubled = 12*2 = 24.
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Bunuel
Initially, the men and women in a room were in the ratio of 4 : 5. Then, 2 men entered the room and 3 women left the room. Then, the number of women doubled. Now there are 14 men in the room. How many women are currently in the room?

A. 12
B. 14
C. 15
D. 24
E. 36

Kudos for a correct solution.

MANHATTAN GMAT OFFICIAL SOLUTION:

Use the Unknown Multiplier to solve this problem. Initially, there are 4x men in the room and 5x women. Then, follow the series of entrances and exits one-by-one to establish the number of men and women who are currently in the room, in terms of x.



Men: 4x + 2 = 14 --> x = 3.

The unknown multiplier is 3. Plug 3 in for x:
Women: 2(5x - 3) = ?
2[5(3) - 3] =2(12) = 24

Answer: D.

Attachment:
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Solve for multiplier using the given final total number of Men (M) 14. --> 4x + 2 = 14 --> x = 3
Solve for the final total number of Women (W) by substituting the multiplier into the formula. --> (5x +3) * 2 = ? --> x = 24
Hence answer is D) 24
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I fail to understand how 4X + 2 = 14 is a correct equation. Shouldn't it be (4X/9) + 2 = 14?

I would rather not solve it this way. I agree with the following method ->

Men currently in the room = 14. Originally = 14 - 2 = 12

Original number of women in the room -> 4/5=12/W. W=15

Women currently in the room = 15 - 3 = 12. 12*2 = 24. Correct Answer is D.

Still not sure with ratios if we can separate equations from fractions.

Otherwise equation would be = (4x+2)/(5x-3)*2 = 14/W
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Hey guys

This one is fairly straightforward. Don't get fooled by their word trickery

Just focus on the fact that now there are 14 men in the room

This is after 2 men came into the room

14 - 2 = 12

That means that initially, there were 12 men in the room

We are told that initially the ratio of men to women was 4:5

4:5 = 12:x

12 is 4 * 3 so multiply 5 * 3 as well to maintain the ratio

That means there were 15 women in the room

12:15 = 4:5

There were 15 women initially

Then 3 left

15 - 3 = 12

Then the number of women doubled

12 * 2 = 24

The answer is (D)
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