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The answer is C. Both statements together are sufficient

1) Statement 1 alone is insufficient because we don't have any anchoring values, just a ratio. We can't figure out how many online users are unregistered from the question stem.
2) Statement 2 helps us learn that 800 males are registered, therefore 200 males are unregistered and 1600 registered users are female. However, we still don't have any information about unregistered female users.
1&2) Combining the statements tells us that there are 800 registered males, 200 unregistered males, 1600 registered females, and 2*(200+x)=(1600+x) unregistered females. 400+2x = 1600+x, therefore we have x = 1200 unregistered females. There are 800+200+1600+1200 users online. Both statements together are sufficient.
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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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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.

sol: reg+unreg=fem+male=online
1) if unreg=x---> fem=2x----> 2400+x=2x+1000. -->x=1400. online=3800-> Sufficient
2) reg male=800--> unreg male=1000-800=200. reg female=2400-800=1600. But we can't find unreg fem. Insufficient
A is correct
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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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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?
Given : For the total number of online users, we need the registered + Unregistered ones. We already know the registered uses, we now only require the number of unregistered users. Of these, we know the Total Men (R+U) = 1000 and we have no info about the females

Evaluating each statement alone,
(1) The number of online female users is twice the number of online unregistered users.
Not sufficient as we do not know both the variables.

(2) Among the online users, 800 are registered males.
Not sufficient as we still have no info about the females

Evaluating both the statements together,
Among the 2400 registered users, 800 are registered males that means 1600 are females. Among the Unregistered users, 200 males. Let the unregistered females be x.
we know that "The number of online female users is twice the number of online unregistered users"
Hence, 1600 + x = 2(200+x)
Solving this we get the total number of Unregistered users which is sufficient to reach the number of online users
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On analyzing option (B) first, out of 1000 males 800 are registered & hence by default the number of unregistered males are equal to (1000-800=200 males). But out of the total number of online users, 2400 are registered. This would give us information around the number of registered females which would total out to be 2400-800=1600. But we have no further information around unregistered females hence option (B) is insufficient & can be eliminated as can option (D).

On analyzing option (A), the number of online female users is twice the number of online unregistered users. This would be insufficient as in option (A) we do not know the distribution of registered users among males. Hence option (A) is also insufficient & can be eliminated.

On combining both options (A) & (B), the number of online unregistered users would be 200+x(assumed number of unregistered female users). Number of female users would be the sum total of registered & unregistered females which would be 1600+x.

It is given that online female users is twice the number of online unregistered users, hence-
1600+x=2(200+x)
x=1200

We now have information around all the registered & unregistered males & females which comes out to be 1200+1600+1000=3800 users

Hence (C) is sufficient to answer this question & is our answer
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malefemaletotal
registered user2400
unregistered user
total1000
this is the information given.

now with statement 1 we can fill the following details:
malefemaletotal
registered user2400
unregistered userx2x
total1000

with statement 2 we can fill the following details:
malefemaletotal
registered user8002400
unregistered user
total1000


combing both statements:

malefemaletotal
registered user80016002400
unregistered user200400600
total100020003000


hence we get the answer by combing both the statements.
so the answer is C

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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Total online users = Male + female = 1000 + female
Total online users = Registrated + Unregistrated = 2400 + Unregistrated
From (1), we can deduce that Female = 2xUnregistrated

So
Total online users = Male + 2xUnregistrated= 1000 + 2xUnregistrated = 2400 + Unregistrated
Unregistrated = 1400

Total online users = Registrated + Unregistrated = 2400 + 1400 = 3800

(2) is not sufficient alone
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The stem tells us that;

out of all online users, 2,400 are registered users
1,000 are male

Then it asks us;
How many users are currently online?

Let's make a table to understand the data better.
We are asked to find out value of T.

REGISTEREDUNREGISTEREDTOTAL
MALE1000
FEMALE
TOTAL2400T

Let's look at the statements;

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

let the number of online unregistered users = U



REGISTEREDUNREGISTEREDTOTAL
MALE1000
FEMALE2U
TOTAL2400UT

So,2400+U=1000+2U=T
Or U=1400 and T= 2400+1400=3800

Statement 1 is sufficient

(Eliminate B,C and E)


Let's look at statement 2;

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

REGISTEREDUNREGISTEREDTOTAL
MALE8002001000
FEMALE1600??
TOTAL2400?T

This does not help us to find the value of T

This statement is insufficient.

Correct answer is A
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Let total users online be T
Ask : Find T

Known : Among online users, 2400 are registered and 1000 are male


Statement 1 : Assume number of female users is 'x', given x = 2 * Online unregistered users

Online unregistered users = T - 2400

Total users = Male users + Female users = 1000 + x = T

x = 2 * (T-2400)

Solving x = 2800 and T = 3800

Statement 1 is sufficient

Statement 2 : 800 registered male and 200 unregistered males

We still don't know the count of unregistered females - so we can't find the total - Not sufficient

Statement 1 is sufficient and Statement 2 is not sufficient - 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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Ans: E. Statements (1) and (2) together are not sufficient

Given,
Total number of registered users who are online= 2,400
Total number of male users (both registered and unregistered) who are online = 1,000

Statement 1:
Let number of unregistered users who are online = x
Then, number of females users (both registered and unregistered) who are online = 2x
Since the total number of unregistered users are not given, we cannot proceed any further
Hence, statement (1) is not sufficient to answer the question

Statement 2:
Total number of registered males who are online = 800
Total number of registered women who are online = 2400-800 = 1600
but nothing is given about unregistered users who are online.
Hence, statement (2) is not sufficient to answer the question

Combining Statement (1) and (2):
Let number of unregistered users who are online = x
Then, number of females users (both registered and unregistered) who are online = 2x
Total number of registered males who are online = 800
Total number of registered women who are online = 2400-800 = 1600
Since nothing is given about total number of unregistered females who are online or the total number of unregistered users, we cannot calculate the answer

Hence, Statements (1) and (2) together are not sufficient to answer the question

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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Registered=2400
Male=1000

(1)
Total=Male+Female=Registered+Nonregistered
1000+2N=2400+N
N=1400

Total=3800

Condition (1) is sufficient

(2)
RegisteredMale=800
It is not possible to calculate NonregisteredFemale, so it is impossible to calculate online users.

Condition (2) is insufficient

Answer A
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Online registered users (r) = 2400 = r (m) + r (f)
m = males
f = female
nr = not registered
r (m) + nr (m) = 1000

i) r (f) + nr (f) = 2 [nr (m) + nr (f)]
This doesn't give us any value, so Not sufficient

ii) 800 + nr (m) = 1000
nr (m) = 200
We don't have any idea about online female users so Not sufficient

i + ii)
Substituting ii) in i) we get
r (f) + nr(f) = 2 [200 + nr (f)]
Since r(m) = 800; then r(f) = 1600
1600 + nr (f) = 400 + 2nr (f)
1200 = nr (f)

So total online users = 1200 + 1600 + 800 + 200 = 3800

IMO C
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

 

Statement 1 does not give us the value for either unregistered users so can not infer female users too

Statement 2 does not give us full info again

Combining both statements together does not give us the full picture so can not get the answer hence, E
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Number of registered users who are online is 2400,
Number of male users is 1000.

St-1 says Number of female users is twice the number of online unregistered users.
Let the number of Unregistered users be x, Number of female users will be 2x.
2400+x=1000+2x
Which gives x=1400.
Therefore total online users = 3800.
Sufficient.

St-2 gives number of male registered users as 800.
But we don't know anything about the number of unregistered females or total number of females, so we cannot calculate the total number of online users.
Not Sufficient.

Therefore, 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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The correct answer is E

Given:
Registered users = 2400
Male = 1000

Question: How many users are currently online?

Statement 1:
Female users = 2* unregistered users - Insufficient

Statement 2:
Registered males = 800 - Insufficient

Combining statements 1 and 2, we get:
Total Registered users = 2400
Registered males = 800
Total registered females = 2400 - 800 = 1600
Unregistered males = 1000-800 = 200

We cannot determine any additional information regarding inregistered users or total online users - Hence 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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