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 Option: 2 only

Let us analyze the given statements about candidates P, Q, R, S, and T. We are given that exactly two statements are true and one statement is false. Let the statements be S1, S2, and S3. S1 (True): One of P and Q was selected for the job. (Either P=1, Q=0 or P=0, Q=1). S2 (False): At least one of R and S was selected for the job. Since this statement is false, its negation must be true, which means NEITHER R nor S was selected. Thus, R = 0 and S = 0. S3 (True): At most two of R, S and T were selected for the job. Since R = 0 and S = 0, this statement requires that at most two of them are selected, which is automatically satisfied since at most T can be selected (T can be 0 or 1). Now let us evaluate the conclusions: 1. At least four were selected for the job: Since R = 0 and S = 0, at most P, Q, and T can be selected (maximum 3 candidates). Thus, conclusion 1 is false. 2. S was selected for the job: From S2 being false, we established that S was NOT selected, so conclusion 2 is false. Wait! Let us re-verify: S2 states 'At least one of R and S was selected'. If S2 is false, then R = 0 and S = 0. Therefore, S was NOT selected. Wait, let us check option 2: 'S was selected for the job'. If S was not selected, conclusion 2 is false. But wait, let us re-read option codes. Both 1 and 2 are false, so Neither 1 nor 2 is correct. Let us check if there is any alternative interpretation. If S2 is false, S=0, so conclusion 2 is false. Thus neither conclusion can be drawn.