Direction: Read the following information carefully and answer the question given below it.
There are five men $A,B,C,D,E$ and six women $P,Q,R,S,T,U$.

* $A,B,R$ are advocates.
* $C,D,P,Q,S$ are doctors.
* The rest ($E,T,U$) are teachers.

A team is to be selected subject to the following conditions:

1. $A$, $P$, and $U$ must be together.
2. $B$ cannot go with $D$ or $R$.
3. $E$ and $Q$ must be together.
4. $C$ and $T$ must be together.
5. $D$ and $P$ cannot go together.
6. $C$ cannot go with $Q$.

Question: If the team must consist of two male advocates, two lady doctors, and one teacher, who are the members of the team?

Let's evaluate the required conditions for the team composition:
* Requirement: 2 Male Advocates, 2 Lady Doctors, 1 Teacher.
* Available male advocates: $A$ and $B$ (since $R$ is a woman among the advocates group). Thus, the two male advocates must be $A$ and $B$.

Let's check the rules with $A$ and $B$ included:

1. Since $A$ is selected, rule 1 states that $P$ and $U$ must also be selected.
* $P$ is a lady doctor.
* $U$ is a teacher.

2. This fulfills our requirement of 1 teacher ($U$) and 1 lady doctor ($P$).
3. We need exactly one more lady doctor to complete the team of 5.
4. Let's examine the remaining lady doctors available ($Q,S$ since $C,D$ are men).
* Rule 5 states $D$ and $P$ cannot go together (satisfied, $D$ is not selected).
* Rule 2 states $B$ cannot go with $D$ or $R$ (satisfied).
* Rule 3 states $E$ and $Q$ must be together. Since we already have our 1 teacher ($U$), we cannot select $E$ (who is a teacher). Since $E$ cannot be selected, $Q$ cannot be selected either.
This leaves *$S$ ** as the second lady doctor.

Let's group the selected members: $A,B,P,U,S$.