The radial probability distribution curve for | vedclass

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(C) The number of maxima in the radial probability distribution curve is given by $(n - l)$.Given,number of maxima $= 3$,so $n - l = 3$.Also,the numbe

Vedclass · Accepted Answer

$6f$

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(C) The number of maxima in the radial probability distribution curve is given by $(n - l)$.Given,number of maxima $= 3$,so $n - l = 3$.Also,the number of angular nodes is equal to the azimuthal quantum number,$l$.Given,number of angular nodes $= 3$,so $l = 3$.Substituting $l = 3$ into the first equation: $n - 3 = 3$,which gives $n = 6$.Since $l = 3$ corresponds to the $f$ orbital,the orbital is $6f$.

The radial probability distribution curve for an orbital comprises of $3$ maxima. If the orbital has $3$ angular nodes as well,then the orbital can be:

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