Cannot be determined
- Step 1: Recall constraints. X not on P2. Y not on P3. Each project gets one employee.
- Step 2: Use Question 23 solution. Z is on P2.
- Step 3: Assign P3. Y cannot be on P3, so P3 is X or Z. Since Z is on P2, P3 must be X.
- Step 4: Assign P1. P1 gets Y (only remaining employee).
- Step 5: Verify. Assignment: X-P3, Y-P1, Z-P2. Constraints: X not on P2 (satisfied), Y not on P3 (satisfied).
- Step 6: Final conclusion. Option (1) X is the correct answer.
Disregard commonly known facts. Which conclusion would follow on the basis of given statements only?
Statement (I): Some bottles are car. Some cars are cycle.
Conclusion: \[\begin{array}{rl} \bullet & \text{[(I)] Some bottles are cycle is a possibility.} \\ \bullet & \text{[(II)] All bottles are cycle.} \\ \end{array}\]
When $10^{100}$ is divided by 7, the remainder is ?