Given below are two statements Statement I: Reliability is a necessary but…

2020

Given below are two statements

Statement I: Reliability is a necessary but insufficient condition for validity aspect of a research tool.

Statement II: Validity is threatened when a test measures only the construct it is designed to measure in a research.

In light of the above statements, choose the most appropriate answer from the options given below.

  1. A.

    Both Statement I and Statement II are correct

  2. B.

    Both Statement I and Statement II are incorrect

  3. C.

    Statement I is correct but Statement II is incorrect

  4. D.

    Statement I is incorrect but Statement II is correct

Show answer & explanation

Correct answer: C

Concept: Reliability is the consistency of a measurement; validity is whether a tool truly measures the construct it claims to measure. In psychometrics, reliability is necessary but not sufficient for validity — an inconsistent tool cannot be valid, but consistency alone never proves validity. Validity itself is threatened by construct-irrelevant variance (something extra creeping into the score) or by construct underrepresentation (the tool falling short of the full construct), not by a tool cleanly measuring only what it is designed to measure.

Applying it here: Statement I restates the standard necessary-but-not-sufficient relationship correctly. Statement II, however, inverts the actual threat condition: a tool that measures only the construct it is designed to measure — with no contamination and no gaps — is functioning with intact validity, not with validity under threat. So Statement I holds and Statement II does not.

  • Marking both statements as correct overstates Statement II — precise, exclusively-targeted measurement is what validity looks like when it holds, not a risk to it.

  • Marking both statements as incorrect over-rejects Statement I — “necessary but not sufficient” is the standard, textbook relationship between reliability and validity, not a flawed claim.

  • Marking Statement I as incorrect and Statement II as correct gets both judgments backwards, rejecting a well-established relationship while accepting an inverted description of what threatens validity.

Result: Hence Statement I is correct and Statement II is incorrect.

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