An orbital with one angular node shows three | vedclass

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(B) The number of angular nodes is given by the azimuthal quantum number, $l$. Given that the orbital has one angular node, $l = 1$, which corresponds

Vedclass · Accepted Answer

$4p$

Vedclass · Answer

(B) The number of angular nodes is given by the azimuthal quantum number, $l$. Given that the orbital has one angular node, $l = 1$, which corresponds to a $p$-orbital.The number of maxima in the radial probability distribution curve is given by the formula $n - l$.Given that the number of maxima is $3$, we have $n - l = 3$.Substituting $l = 1$ into the equation: $n - 1 = 3$, which gives $n = 4$.Therefore, the orbital is $4p$.

An orbital with one angular node shows three maxima in its radial probability distribution curve, the orbital is

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