The probability of finding an electron in the $d_{xy}$ orbital is maximum along:

  • A
    The $x$-axis
  • B
    The $y$-axis
  • C
    The directions at an angle of $45^{\circ}$ to the $x$ and $y$ axes
  • D
    The directions at an angle of $90^{\circ}$ to the $x$ and $y$ axes

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Similar Questions

An $e^-$ has a magnetic quantum number $(m_l)$ of $-3$. What is the minimum possible principal quantum number $(n)$ for this electron?

Consider the electronic configuration for neutral atoms:
$(i) \ 1s^22s^22p^63s^1$ $(ii) \ 1s^22s^22p^64s^1$
Which of the following statements is/are false?
$(a)$ Energy is required to change $(i)$ to $(ii)$
$(b)$ $(i)$ represents $Na$ atom
$(c)$ $(i)$ and $(ii)$ represent different elements
$(d)$ More energy is required to remove one electron from $(i)$ than $(ii)$

Which rule describes the arrangement of electrons in subshells of the same energy?

Difficult
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The electronic configuration of the element with atomic number $24$ is:

Which of the following orbitals will have $2$ nodal planes and $4$ total nodes?

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