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Radial probability density in the occupied orbital of a hydrogen atom in the ground state (1s) is given below
  • a)
    Radial probability is maximum when (r = a0)
  • b)
    Radial probabilit is  maximum when 
  • c)
    Radial probability almost falls to zero when 
  • d)
    Radial probability is independent of r
Correct answer is option 'A,C'. Can you explain this answer?
Verified Answer
Radial probability density in the occupied orbital of a hydrogen atom ...
Radial probability increases as r increase reaches a maximum value when r = a0 (Bohr’s radius) and then falls. When radial probability is very small.
Thus, (a) and (c) are true.
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Radial probability density in the occupied orbital of a hydrogen atom in the ground state (1s) is given belowa)Radial probability is maximum when (r = a0)b)Radial probabilit ismaximum whenc)Radial probability almost falls to zero whend)Radial probability is independent of rCorrect answer is option 'A,C'. Can you explain this answer?
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Radial probability density in the occupied orbital of a hydrogen atom in the ground state (1s) is given belowa)Radial probability is maximum when (r = a0)b)Radial probabilit ismaximum whenc)Radial probability almost falls to zero whend)Radial probability is independent of rCorrect answer is option 'A,C'. Can you explain this answer? for Class 11 2024 is part of Class 11 preparation. The Question and answers have been prepared according to the Class 11 exam syllabus. Information about Radial probability density in the occupied orbital of a hydrogen atom in the ground state (1s) is given belowa)Radial probability is maximum when (r = a0)b)Radial probabilit ismaximum whenc)Radial probability almost falls to zero whend)Radial probability is independent of rCorrect answer is option 'A,C'. Can you explain this answer? covers all topics & solutions for Class 11 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Radial probability density in the occupied orbital of a hydrogen atom in the ground state (1s) is given belowa)Radial probability is maximum when (r = a0)b)Radial probabilit ismaximum whenc)Radial probability almost falls to zero whend)Radial probability is independent of rCorrect answer is option 'A,C'. Can you explain this answer?.
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