For $s-$orbitals,since $\psi$ (orbital) is independent of angles,the probability $(\psi^2)$ is

  • A
    also independent of angles
  • B
    spherically symmetric
  • C
    both $(a)$ and $(b)$ are correct
  • D
    both $(a)$ and $(b)$ are incorrect

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Similar Questions

The wave function $(\Psi)$ of $2s$ is given by
$\Psi_{2s} = \frac{1}{2\sqrt{2\pi}} \left(\frac{1}{a_0}\right)^{3/2} \left(2 - \frac{r}{a_0}\right) e^{-r/2a_0}$
At $r = r_0$,a radial node is formed. Thus,$r_0$ in terms of $a_0$ is:

The electronic configuration $1s^{2}\, 2s^{2}\, 2p^{5}\, 3s^{1}$ represents:

Identify the element having the electronic configuration $1s^2, 2s^2, 2p^2$.

An orbital is defined as:

The minimum number of quantum numbers required to specify an orbital in an atom is

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