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The number of radial nodes and angular nodes for d-orbital can be represented as
  • a)
    (n - 2) radial nodes + 1 angular node = (n - 1) total nodes
  • b)
    (n - 1) radial nodes + 1 angular node = (n - 1) total nodes
  • c)
    (n - 3) radial nodes + 2 angular nodes = (n - I - 1) total nodes
  • d)
    (n - 3) radial nodes + 2 angular nodes = (n -1) total nodes
Correct answer is option 'D'. Can you explain this answer?
Verified Answer
The number of radial nodes and angular nodes for d-orbital can be repr...
Total number of nodes = n - 1
For d-orbital, radial nodes = n - 3 and there are 2 angular nodes.
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The number of radial nodes and angular nodes for d-orbital can be represented asa)(n - 2) radial nodes + 1 angular node = (n - 1) total nodesb)(n- 1) radial nodes + 1 angular node =(n- 1) total nodesc)(n - 3) radial nodes + 2 angular nodes = (n - I - 1) total nodesd)(n - 3) radial nodes + 2 angular nodes = (n -1) total nodesCorrect answer is option 'D'. Can you explain this answer?
Question Description
The number of radial nodes and angular nodes for d-orbital can be represented asa)(n - 2) radial nodes + 1 angular node = (n - 1) total nodesb)(n- 1) radial nodes + 1 angular node =(n- 1) total nodesc)(n - 3) radial nodes + 2 angular nodes = (n - I - 1) total nodesd)(n - 3) radial nodes + 2 angular nodes = (n -1) total nodesCorrect answer is option 'D'. Can you explain this answer? for NEET 2024 is part of NEET preparation. The Question and answers have been prepared according to the NEET exam syllabus. Information about The number of radial nodes and angular nodes for d-orbital can be represented asa)(n - 2) radial nodes + 1 angular node = (n - 1) total nodesb)(n- 1) radial nodes + 1 angular node =(n- 1) total nodesc)(n - 3) radial nodes + 2 angular nodes = (n - I - 1) total nodesd)(n - 3) radial nodes + 2 angular nodes = (n -1) total nodesCorrect answer is option 'D'. Can you explain this answer? covers all topics & solutions for NEET 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The number of radial nodes and angular nodes for d-orbital can be represented asa)(n - 2) radial nodes + 1 angular node = (n - 1) total nodesb)(n- 1) radial nodes + 1 angular node =(n- 1) total nodesc)(n - 3) radial nodes + 2 angular nodes = (n - I - 1) total nodesd)(n - 3) radial nodes + 2 angular nodes = (n -1) total nodesCorrect answer is option 'D'. Can you explain this answer?.
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