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Bunuel
12 Days of Christmas 2024 - 2025 Competition with $40,000 of Prizes

Currently, on a certain website, out of all online users, 2,400 are registered users, and 1,000 are male. How many users are currently online?

(1) The number of online female users is twice the number of online unregistered users.

(2) Among the online users, 800 are registered males.

 


This question was provided by GMAT Club
for the 12 Days of Christmas Competition

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Given :
[*]U: Total number of online users (what we want to find).
[*]R: Number of registered users =2400
[*]M: Number of online male users =1000
[*]F: Number of online female users.
[*]Un: Number of online unregistered users.
[*]

So U = Un+2400. and U=1000+F.

(1) The number of online female users is twice the number of online unregistered users.

From this f = 2Un, So using both the above equations

U - 1000 = 2(U-2400) => U=3800.

Hence Stmt 1 is sufficient


(2) Among the online users, 800 are registered males.

We cannot get the U using this info as 3 variables, 2 equations are given.

Hence Stmt 2 is not sufficient.

IMO A
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Currently, on a certain website, out of all online users, 2,400 are registered users, and 1,000 are male. How many users are currently online?

Online usersMaleFemaleTotal
Registered2400
Unregistered
Total1000x=?

(1) The number of online female users is twice the number of online unregistered users.

Online usersMaleFemaleTotal
Registered2400
Unregisteredy
Total10002yx=2400+y=1000+2y
x = 2400+y = 1000+2y
y = 1400
x = 2400+1400 = 3800
3800 users are currently online
SUFFICIENT

(2) Among the online users, 800 are registered males.

Online usersMaleFemaleTotal
Registered8002400-800=16002400
Unregistered1000-800=200y200+y
Total10001600+yx=2600+y
Since the value of y is unknown
NOT SUFFICIENT

IMO A
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Let, T: Total online users
R: No. of online registered users => 2400
U: No. of online unregistered users => T - 2400
M: No. of male online users => 1000
F: No. of female online users => T - 1000

We need to find T

Statement 1

F = 2U
T - 1000 = 2(T - 2400)
T = 3800 SUFFICIENT

Statement 2

If RM = 800, then UM = 200, we have RF = 1600, but we don't know UF to calculate total online users. NOT SUFFICIENT

Answer A.
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Answer A.

Solving by the matrix method. We need to find X
MaleFemale
Registered2400
Unregistered
1000X

Statement 1.
Taking online unregistered users as Y
Online female users 2Y

MaleFemale
Registered2400
UnregisteredY
10002YX

We get 2 equations

2400 + Y = X
1000 + 2Y = X

We can solve this to get X and Y
Sufficient

Statement 2.

MaleFemale
Registered8001600 (Deriving from 2400-800)2400
Unregistered200 (deriving from 1000-800)
1000X

I still don't know what X is
Insufficient.
Bunuel
12 Days of Christmas 2024 - 2025 Competition with $40,000 of Prizes

Currently, on a certain website, out of all online users, 2,400 are registered users, and 1,000 are male. How many users are currently online?

(1) The number of online female users is twice the number of online unregistered users.

(2) Among the online users, 800 are registered males.

 


This question was provided by GMAT Club
for the 12 Days of Christmas Competition

Win $40,000 in prizes: Courses, Tests & more

 

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Bunuel
12 Days of Christmas 2024 - 2025 Competition with $40,000 of Prizes

Currently, on a certain website, out of all online users, 2,400 are registered users, and 1,000 are male. How many users are currently online?

(1) The number of online female users is twice the number of online unregistered users.

(2) Among the online users, 800 are registered males.

 


This question was provided by GMAT Club
for the 12 Days of Christmas Competition

Win $40,000 in prizes: Courses, Tests & more

 


RegisteredNot Registered
Male1000
Femalex - 1000
2400x - 2400x

1) The number of online female users is twice the number of online unregistered users.

\(x - 1000 = 2 (x - 2400)\)

We have only one unknown variable. Hence, this statement is sufficient to find x.

2) Among the online users, 800 are registered males.

We have no information on the number of females. Hence, the statement is not sufficient.

RegisteredNot Registered
Male8001000
Femalex - 1000
2400x - 2400x

Option A
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Table method is perfect for these kind of questions -
Let the total online users be x.

RegisteredUnregistered
Males1000
Femalesx-1000
2400x-2400x

Statement 1 -

F = 2*(unregistered)

x-1000 = 2*(x-2400)

We have one variable, one equation, we can get the answer easily. SUFFICIENT

Statement 2 -

Registered males = 800
RegisteredUnregistered
Males8002001000
Females1600yx-1000
2400x-2400x

If we let unregistered females be Y

Y = x-1000-1600
y= x-2600

Y = x-2400-200
y=x-2600

We can see that we have 2 variables and 1 equation, we cannot solve.

Therefore, INSUFFICIENT.

FINAL ANSWER - Option A


Bunuel
12 Days of Christmas 2024 - 2025 Competition with $40,000 of Prizes

Currently, on a certain website, out of all online users, 2,400 are registered users, and 1,000 are male. How many users are currently online?

(1) The number of online female users is twice the number of online unregistered users.

(2) Among the online users, 800 are registered males.

 


This question was provided by GMAT Club
for the 12 Days of Christmas Competition

Win $40,000 in prizes: Courses, Tests & more

 

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  1. What we know from the question:
    • 2,400 registered users
    • 1,000 total males
    • Need to find total online users
  2. From Statement (1):
    • Female users = 2 × unregistered users Let's say unregistered = x
    • Then females = 2x
    • Total users = registered + unregistered = 2,400 + x
    • Also, total users = males + females = 1,000 + 2x
    • Therefore: 2,400 + x = 1,000 + 2x
    • Solving: 2,400 - 1,000 = 2x - x
    • 1,400 = x So total users = 2,400 + 1,400 = 3,800
  3. From Statement (2):
    • 800 registered males This alone doesn't give us enough information to find the total users
Therefore, Statement (1) ALONE is sufficient. We get a unique answer: 3,800 users. Statement (2) alone doesn't help us find the total.

The answer is A.
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Bunuel
12 Days of Christmas 2024 - 2025 Competition with $40,000 of Prizes

Currently, on a certain website, out of all online users, 2,400 are registered users, and 1,000 are male. How many users are currently online?

(1) The number of online female users is twice the number of online unregistered users.

(2) Among the online users, 800 are registered males.

 


This question was provided by GMAT Club
for the 12 Days of Christmas Competition

Win $40,000 in prizes: Courses, Tests & more

 

Given: For all online users,

RegisteredUnregisteredTotal
Male1000
Female
Total2400x

We need to find x here

Statement 1
The number of online female users is twice the number of online unregistered users.
Let the number of total unregistered users be y, the total female users will be 2y

RegisteredUnregisteredTotal
Male1000
Female2y
Total2400yx

therefore x= 2400 + y
and x= 1000 + 2y

Equating both
2400 + y = 1000 +2y
y = 1400
therefore x = 3800. Hence, Statement 1 is sufficient.

Statement 2
Among the online users, 800 are registered males.

RegisteredUnregisteredTotal
Male8002001000
Female1600
Total2400x

However, we don't have sufficient information to find the value of x. Hence, Statement 2 is not sufficient.
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This task is easily solved with a table, where we're looking for the total number of online users T against two cross-categories: gender and registration (attached).

(1) In this case, we can insert 2x and x as shown in the table - and then:
\(T=2400+x=1000+2x\)
\(x=2400-1000=1400\)
\(T=2400+1400=3800\)
Sufficient.

(2) From registered males, we can get registered females (1600) and unregistered males (200). However, the number of unregistered females is impossible to find. Insufficient.

Therefore, the answer is A.
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  1. First create a table with the given values.
  2. malefemaletotal
    registered2400
    unregistered
    total1000
  3. Using this info and the first statement. take total unregistered users = x and total female becomes 2x.
    Now, 1000+2x = 2400 + x. solving this we can find total current online users.
  4. Using the second statement, I was unable to create an equation which can give me the current online users.

Hence, I choose answer as A.

Bunuel
12 Days of Christmas 2024 - 2025 Competition with $40,000 of Prizes

Currently, on a certain website, out of all online users, 2,400 are registered users, and 1,000 are male. How many users are currently online?

(1) The number of online female users is twice the number of online unregistered users.

(2) Among the online users, 800 are registered males.

 


This question was provided by GMAT Club
for the 12 Days of Christmas Competition

Win $40,000 in prizes: Courses, Tests & more

 

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