Match List I with List II:
List I A. Planck's constant B. Stopping potential C. Work function D. Momentum
List II I. II. III. IV.
- A
A-III, B-I, C-II, D-IV
- B
A-III, B-IV, C-I, D-II
- C
A-II, B-IV, C-III, D-I
- D
A-I, B-III, C-IV, D-II
Match List I with List II:
List I A. Planck's constant B. Stopping potential C. Work function D. Momentum
List II I. II. III. IV.
A-III, B-I, C-II, D-IV
A-III, B-IV, C-I, D-II
A-II, B-IV, C-III, D-I
A-I, B-III, C-IV, D-II
Correct answer:B
Standard Method
Given: Match physical quantities with their dimensional formulae.
Find: The correct correspondence between List I and List II.
Use the dimensional formula of each quantity:
So, A \rightarrow III.
So, B \rightarrow IV.
So, C \rightarrow I.
So, D \rightarrow II.
Therefore, the correct matching is A-III, B-IV, C-I, D-II. Hence, the correct option is B.
Note: The solution appears unrelated to this question and discusses frequency ranges of communication systems. The answer has therefore been resolved from the dimensional analysis of the given question and the listed options.
Treating Planck's constant as energy only. This is wrong because comes from , so it has dimensions of energy multiplied by time. Use .
Using the dimensions of electric field or energy instead of electric potential for stopping potential . Stopping potential is a potential difference, so use work per unit charge: .
Confusing work function with momentum because both appear in photoelectric effect questions. Work function is the minimum energy needed to eject an electron, so its dimensions are those of energy: .
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