Consider the following statements in respect of five candidates P, Q, R, S and T. Two statements are true and one statement is false.

True Statement: One of P and Q was selected for the job.
False Statement: At least one of R and S was selected for the job.
True Statement: At most two of R, S and T were selected for the job.

Which of the following conclusions can be drawn ?
1. At least four were selected for the job.
2. S was selected for the job.

Select the correct answer using the code given below :

Correct Answer: (D) Neither 1 nor 2

Analyzing the veracity of each statement: The second statement ('At least one of R and S was selected') is explicitly given as False, which means its logical negation is True: neither R nor S was selected. From the first statement (True), exactly one of P and Q was selected (1 candidate). From the third statement (True), at most two of R, S, T were selected; since R and S were not selected, at most one candidate (T) could be selected. Thus, the total number of selected candidates is at most $1 + 0 + 1 = 2$, which disproves Conclusion 1 ('At least four were selected'). Furthermore, since S was definitely not selected, Conclusion 2 is also false. Thus, neither conclusion can be drawn.