1. to get to the sum of 60, all 15 numbers could be equal (4), or they may vary (1, 4,4...4,3) => insufficient
2. this is sufficient on its own and it might help to break this down to a simpler case:
consider when you only have 4 numbers: a, b, c, d
if we know that the sum of any 3 numbers is 12, then we will get the equations
a+b+c =12
a+b +d =12
a +c+d=12
b+c+d=12
solve by subtracting any of the equations from each other and you will get a=b=c=d
the case with 15 numbers is just an extention with more variables.
list of 15 numbers
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Source: Beat The GMAT — Data Sufficiency |
- eaakbari
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(2) If any 3 numbers of a set can give you the same same, the numbers of the set are bound to be equal. Suff
(1) Insuff
Answer is B
(1) Insuff
Answer is B
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