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The total population is 5 people (P,Q,R,S,T).
Set A: Triplets (3 people, same parents)
Set B: Twins (2 people, same parents)

Step 1: Evaluate Statement (1)
P, Q, and R all have the same biological parents.
This statement identifies a "parental cluster" of three people.

Possibility Alpha: P, Q, and R are the triplets.
Possibility Beta: All five people (P, Q, R, S, T) are siblings from the same parents. In this scenario, P could be one of the twins, and Q and R could be two of the triplets. They would still all share the same parents.
Conclusion: Because we don't know if the twins and triplets are siblings to each other, we can't be sure if P is a triplet or a twin. Insufficient.

Step 2: Evaluate Statement (2)
P, S, and T do not all have the same biological parents.
This statement is a "negative" clue. It tells us that the five people are not all siblings.
It proves that the Triplets and the Twins come from two different sets of parents.
However, it doesn't tell us which group P belongs to. P could be a twin whose parents are different from the triplets S and T. Or P could be a triplet whose parents are different from the twins S and T. Insufficient.

Step 3: Combining the Statements
We now have two vital pieces of information:
The Triplets and Twins have different parents (from Statement 2).
P, Q, and R share the same parents (from Statement 1).

If the Triplets and Twins have different parents, there is only one group of people in this set of five that can share parents: the Triplets. Since P, Q, and R share parents, they must be the Triplets. If P were a twin, he could only share parents with one other person (his twin), not two others (Q and R), because Statement 2 ruled out the possibility of the two groups being siblings.
Hence,
Triplets = {P, Q, R}
Twins = {S, T}

P is a triplet.

So, the answer is C (Both statements together are sufficient)
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sgoenka8
IMO, statement 1 is sufficient to answer the question.
IF P,Q and R all have same biological parents, means that they are triplets.

Can someone please elaborate how is my reasoning incorrect?

Bunuel KarishmaB GMATCoachBen

The biological parents of triplets and twins can be the same. Say D and M had a pair of twins and then two years later, triplets! So statement 2 is needed.
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nice question. in statement 2 ,i thought that all three had different parents initially. now i see that it just means all 3 dont have same parents, but 2 of them still can.
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Mayanknitt1
nice question. in statement 2 ,i thought that all three had different parents initially. now i see that it just means all 3 dont have same parents, but 2 of them still can.
Yes after all, there can be at most 2 different set of parents.
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Great question - i messed up the first statement as my brain couldnt comprehend a single couple having 5 kids, where they have trips and deuce
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Doubt: If there are 5 people and exactly 3 are triplets while the remaining 2 are twins (with no overlap), then P must necessarily be either a triplet or a twin. Wouldn't the answer to the question as written always be "Yes"? Is the intended question actually "Is P among the triplets?" Also, for DS, should we assume that the triplets and twins are disjoint groups unless explicitly stated otherwise?
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Doubt: If there are 5 people and exactly 3 are triplets while the remaining 2 are twins (with no overlap), then P must necessarily be either a triplet or a twin. Wouldn't the answer to the question as written always be "Yes"? Is the intended question actually "Is P among the triplets?" Also, for DS, should we assume that the triplets and twins are disjoint groups unless explicitly stated otherwise?

The question is not asking whether P belongs to one of the two groups. That much is already guaranteed.

It is asking which group P belongs to: the triplets or the twins.

So yes, the triplets and twins are disjoint groups here: 3 people form the triplets, and the remaining 2 people form the twins. The goal is to determine P’s specific group, not merely whether P is included somewhere.
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