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26 Aug 2025, 22:00
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C
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
35%
(medium)
Question Stats:
75% (01:22) correct
25%
(01:22)
wrong
based on 65
sessions
History
Date
Time
Result
Not Attempted Yet
How many total tokens do Blake and Kylie have?
(1) Blake has 3/2 times as many tokens as Kylie has.
(2) The total number of tokens that Blake and Kylie have is greater than 19 but less than 25.
(1) Blake has 3/2 times as many tokens as Kylie has.
(2) The total number of tokens that Blake and Kylie have is greater than 19 but less than 25.
26 Aug 2025, 22:21
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A: Blake has 3/2 times as many tokens as Kylie has.
Clearly insufficient
B: The total number of tokens that Blake and Kylie have is greater than 19 but less than 25.
Clearly insufficient
C: Combining both.
B=3/2K & 19<B+K<25
ie 19<3/2 K + K <25
38< 5k < 50
7.6 < k < 10
ie. k = 8 or 9 (as number of tokens will always be integers )
Now going back to option A,
B=3/2K
Therefore K=8, as if 9 tokens are taken, then B will be in decimal.
Therefore, C is sufficient.
Clearly insufficient
B: The total number of tokens that Blake and Kylie have is greater than 19 but less than 25.
Clearly insufficient
C: Combining both.
B=3/2K & 19<B+K<25
ie 19<3/2 K + K <25
38< 5k < 50
7.6 < k < 10
ie. k = 8 or 9 (as number of tokens will always be integers )
Now going back to option A,
B=3/2K
Therefore K=8, as if 9 tokens are taken, then B will be in decimal.
Therefore, C is sufficient.
27 Aug 2025, 04:36
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Bunuel
Total tokens Blake (B) and Kylie (K) have ?
Statement 1:
(1) Blake has 3/2 times as many tokens as Kylie has.
B = (3/2)*K
thus, B:K = 3x : 2x
total = 5x. X can take any value, HENCE INSUFFICIENT
(2) The total number of tokens that Blake and Kylie have is greater than 19 but less than 25.
19 < B+K < 25
we don’t know the value of B and K, HENCE INSUFFICIENT
Combining statements 1 and 2, we get
19 < 5x < 25
the only value of x = 4 , which gives 5x =20
B = 3x = 3*4 = 12
K = 2x = 2*4 = 8
HENCE SUFFICIENT . Option C
