Solution

The Correct Answer is Option 3: A-II, B-III, C-IV, D-I

Explanation:

Option A: If the Indian team wins, then it is raining (Converse)

• The converse of a conditional statement reverses the hypothesis and the conclusion.
• Here, the original conditional statement is "If it is raining, then the Indian team wins."
• The converse would be "If the Indian team wins, then it is raining."
• Thus, Option A matches with II (Converse).

Option B: If the Indian team does not win, then it is not raining (Contrapositive)

• The contrapositive of a conditional statement negates both the hypothesis and the conclusion and swaps them.
• For the original statement "If it is raining, then the Indian team wins," the contrapositive is "If the Indian team does not win, then it is not raining."
• Thus, Option B matches with III (Contrapositive).

Option C: If it is raining, then the Indian team wins (Conditional)

• The conditional statement is the original form of the statement, where "If P, then Q" is retained.
• Here, "If it is raining, then the Indian team wins" is the original conditional statement.
• Thus, Option C matches with IV (Conditional).

Option D: If it is not raining, then the Indian team does not win (Inverse)

• The inverse of a conditional statement negates both the hypothesis and the conclusion.
• For the original statement "If it is raining, then the Indian team wins," the inverse is "If it is not raining, then the Indian team does not win."
• Thus, Option D matches with I (Inverse).