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Total number of nodes (planar and spheri...

Total number of nodes (planar and spherical) present in the 5f-orbital is

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To find the total number of nodes (planar and spherical) present in the 5f orbital, we can follow these steps: ### Step 1: Understand the concept of nodes Nodes are regions in an atom where the probability of finding an electron is zero. There are two types of nodes: - Planar nodes (which are flat surfaces) - Spherical nodes (which are spherical shells) ### Step 2: Identify the principal quantum number (n) For the 5f orbital, the principal quantum number (n) is 5. The principal quantum number indicates the energy level of the electron in an atom. ### Step 3: Use the formula for total nodes The total number of nodes in an orbital can be calculated using the formula: \[ \text{Total Nodes} = n - 1 \] Where \( n \) is the principal quantum number. ### Step 4: Calculate the total number of nodes Substituting the value of \( n \): \[ \text{Total Nodes} = 5 - 1 = 4 \] ### Step 5: Conclusion Thus, the total number of nodes present in the 5f orbital is 4. ---

To find the total number of nodes (planar and spherical) present in the 5f orbital, we can follow these steps: ### Step 1: Understand the concept of nodes Nodes are regions in an atom where the probability of finding an electron is zero. There are two types of nodes: - Planar nodes (which are flat surfaces) - Spherical nodes (which are spherical shells) ### Step 2: Identify the principal quantum number (n) ...
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Knowledge Check

  • The total number of nodes are given by

    A
    (n+1)
    B
    (n-l-1)
    C
    (n-1)
    D
    (n-l-1)
  • Total number of nodes, angular nodes and the radial nodes in case of 4f orbital respectively are

    A
    4, 3, 2
    B
    3, 3, 0
    C
    3, 2, 1
    D
    4, 2, 1
  • The number of spherical nodes in 4s orbital is

    A
    `4`
    B
    `1`
    C
    `2`
    D
    `3`
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