Match the following : \(\begin{array}{llll} & \textbf{List – I} & {} &…

2017

Match the following :

\(\begin{array}{llll} & \textbf{List – I} & {} & \textbf{List – II} \\ \text{a.} & \text{Absurd} & \text{i.} & \text{Clearly impossible being contrary to some evident truth.} \\ \text{b.} & \text{Ambiguous} & \text{ii.} & \text{Capable of more than one interpretation or meaning.} \\ \text{c.} & \text{Axiom} & \text{iii.} & \text{An assertion that is accepted and used without a proof.} \\ \text{d.} & \text{Conjecture} & \text{iv.}& \text{An opinion preferably based on some experience or wisdom.} \end{array}\)

Code :

  1. A.

    a - (i), b - (ii), (c) - (iii), d - (iv)

  2. B.

    a - (i), b - (iii), (c) - (iv), d - (ii)

  3. C.

    a - (ii), b - (iii), (c) - (iv), d - (i)

  4. D.

    a - (ii), b - (i), (c) - (iii), d - (iv)

Attempted by 112 students.

Show answer & explanation

Correct answer: A

Correct matching: Absurd → Clearly impossible; Ambiguous → Capable of more than one interpretation; Axiom → Assertion accepted without proof; Conjecture → An opinion or hypothesis.

  • Absurd: Clearly impossible, being contrary to an evident truth.

  • Ambiguous: Capable of more than one interpretation or meaning.

  • Axiom: An assertion accepted and used without proof.

  • Conjecture: An opinion or hypothesis, often based on limited evidence or experience.

Thus the correct mapping is: Absurd → the statement meaning clearly impossible; Ambiguous → the statement meaning multiple interpretations; Axiom → the accepted assertion without proof; Conjecture → the opinion or hypothesis.

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