The radial probability distribution curve of an orbital of 'H'has 4 local maxima .If orbital has 3 angular node then orbitalwill be
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The radial probability distribution curves of an orbital of H - atom has 4 local maxima. if orbital has 3 angular nodes then orbital will be
- 7f
- 8f
- 7d
- 8d
solution : since there are four local maxima, the number of radial nodes must be 3.
we know, radial nodes can be found by, n - / - 1
where n is principal quantum number and l is azimuthal quantum number.
for 7f ⇒radial nodes = 7 - 3 - 1 = 3
for 8f ⇒radial nodes = 8 - 3 - 1 = 4
for 7d ⇒radial nodes = 7 - 2 - 1 = 4
for 8d ⇒radial nodes = 8 - 2 - 1 = 5
here we see only 7f has three radial nodes. now let's see it has three angular nodes or not.
we know, angular nodes = l
for 7f ⇒azimuthal quantum number , l = 3
hence it is clear that 7f has four local maxima and its orbital has three angular nodes.
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