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A festival organizer is putting together the final set of food trucks for a weekend street-food event. Several food trucks applied, and exactly 3 of them will be chosen. How many different groups of 3 food trucks could be chosen?
(1) If 2 more food trucks had applied, the number of possible 3-truck groups would have been 120.
(2) If 2 fewer food trucks had applied, the number of possible 3-truck groups would have been 20.
The OA will be automatically revealed on Friday 24th of April 2026 07:00:07 PM Pacific Time Zone
(1) If 2 more food trucks had applied, the number of possible 3-truck groups would have been 120.
(2) If 2 fewer food trucks had applied, the number of possible 3-truck groups would have been 20.
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The OA will be automatically revealed on Friday 24th of April 2026 07:00:07 PM Pacific Time Zone
20 Apr 2026, 23:38
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Statement 1:
Take nC3 = 120.
Solving for n and subtracting 2 we get our actual number of items.
SUFFICIENT.
Statement 2:
Same process nc3 = 20.
n+2 is our actual number of items.
SUFFICIENT.
Answer: Option D.
Take nC3 = 120.
Solving for n and subtracting 2 we get our actual number of items.
SUFFICIENT.
Statement 2:
Same process nc3 = 20.
n+2 is our actual number of items.
SUFFICIENT.
Answer: Option D.
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20 Apr 2026, 23:47
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A festival organizer is putting together the final set of food trucks for a weekend street-food event. Several food trucks applied, and exactly 3 of them will be chosen. How many different groups of 3 food trucks could be chosen?
Statement 1:
If 2 more food trucks had applied, the number of possible 3-truck groups would have been 120.
so N+2C3=120
so we can solve and get N value
suffiicent
Statement 2:
If 2 fewer food trucks had applied, the number of possible 3-truck groups would have been 20.
so N-2C3=20
so we can get the value of N
sufficient
So Answer is D
Statement 1:
If 2 more food trucks had applied, the number of possible 3-truck groups would have been 120.
so N+2C3=120
so we can solve and get N value
suffiicent
Statement 2:
If 2 fewer food trucks had applied, the number of possible 3-truck groups would have been 20.
so N-2C3=20
so we can get the value of N
sufficient
So Answer is D
