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01 Dec 2025, 23:22
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B
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
15%
(low)
Question Stats:
78% (00:54) correct
22%
(00:50)
wrong
based on 88
sessions
History
Date
Time
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Not Attempted Yet
How far is Sacramento from Los Angeles?
(1) A car that obtains 28 miles per gallon drove the distance on exactly one tank of gasoline.
(2) Another car averaged 50 miles per hour and arrived in 8 hours.
(1) A car that obtains 28 miles per gallon drove the distance on exactly one tank of gasoline.
(2) Another car averaged 50 miles per hour and arrived in 8 hours.
ankushsambare
Joined: 13 Jun 2022
Last visit: 08 Jun 2026
Posts: 214
Given Kudos: 154
Location: India
Schools: ISB '27 Wharton '26 INSEAD Aug '26
GPA: 2.4
02 Dec 2025, 00:34
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Let us consider distance between Sacramento from Los Angeles be x.
Statement 1:
A car drove the distance on one tank at 28 miles per gallon, but we are not told the tank size.
So we cannot find the distance.
Not sufficient.
Statement 2:
A car averaged 50 mph and arrived in 8 hours → distance = 50 × 8 = 400 miles.
Sufficient.
Answer: Option B as statement 2 is sufficient.
Statement 1:
A car drove the distance on one tank at 28 miles per gallon, but we are not told the tank size.
So we cannot find the distance.
Not sufficient.
Statement 2:
A car averaged 50 mph and arrived in 8 hours → distance = 50 × 8 = 400 miles.
Sufficient.
Answer: Option B as statement 2 is sufficient.
02 Dec 2025, 06:54
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Bunuel
Deconstructing the Question
We need to find the distance (\(D\)) between Sacramento and Los Angeles.
***
Analyze Statement (1)
"A car that obtains 28 miles per gallon drove the distance on exactly one tank of gasoline."
Formula: \(Distance = (Miles \ per \ Gallon) \times (Gallons \ in \ Tank)\)
\(D = 28 \times (\text{Tank Capacity})\)
We do not know the capacity of the tank (it could be 10 gallons, 15 gallons, etc.). Therefore, we cannot calculate the specific distance.
INSUFFICIENT
***
Analyze Statement (2)
"Another car averaged 50 miles per hour and arrived in 8 hours."
Formula: \(Distance = Speed \times Time\)
\(D = 50 \times 8 = 400 \text{ miles}\)
We have a unique value for the distance.
SUFFICIENT
***
Answer: B
