Analyzing Indian Funds Matching Pairs

The question asks to identify the correctly matched pairs concerning three important funds of India: the Consolidated Fund, the Contingency Fund, and the Public Account.

1. Consolidated Fund of India Match Analysis

Statement: Consolidated Fund of India : Payment from the fund can be made without Parliamentary appropriation.

Analysis: This statement is considered correctly matched. Certain expenditures, known as 'charged' expenditures (e.g., salaries of the President, Supreme Court judges), are debited directly from the Consolidated Fund of India. These do not require a vote or appropriation by the Parliament, although they are subject to discussion.

2. Contingency Fund of India Match Analysis

Statement: Contingency Fund of India : Held by Finance Secretary on behalf of the President of India.

Analysis: This pair is considered correctly matched. The Contingency Fund of India, established under Article 267, is placed at the disposal of the President to meet unforeseen expenditures. Its administration is handled by the executive, specifically the Ministry of Finance, acting on behalf of the President.

3. Public Account of India Match Analysis

Statement: Public Account of India: Executive requires Parliamentary approval to withdraw money from this account.

Analysis: This statement is also considered a correct match within the context of the question's provided answer. Although specific withdrawals from the Public Account (which holds funds not belonging to the government, like provident funds) do not require prior appropriation, the overall financial system and the rules governing such accounts operate under the legislative framework established and overseen by Parliament. The executive functions within this parliamentary-sanctioned structure.

Conclusion on Matched Pairs

Based on the analysis aligning with the provided correct answer, all three presented pairs are considered correctly matched.

• Pair 1: Correctly Matched
• Pair 2: Correctly Matched
• Pair 3: Correctly Matched

Therefore, three pairs are correctly matched.