Mr.Santa has to decode a number "ABCDEF" where each alphabet is respersented by a single digit . Suppose an orbital whose radial wave functoin id respresented as `Psi_(r)=K_(1).e^_r//k_(2) (r^(2)-5k_(3)r+k_(3)^(2))` From the following information given about each alphabet then write down the answer in the from of "ABCDEF" , for above orbital . Info A= Value of n where "n" is principle quantum number Info B= No .of angular nodes InfoC=Azimuthal quantum number of subshell to orbital belongs Info D= No. of subshells having energy between (n+5)s to (n+5)p where n id principle quantum number Info E=Orbital angular momentum of given orbital. Info F= Radial distance of the spherical node which is farthest from the nuclues (Assuming `K_(3)` =1)

Mr.Santa has to decode a number "ABCDEF" where each alphabet is resper

1.	Mr.Santa has to decode a number "ABCDEF" where each alphabet is respersented by a single digit . Suppose an orbital whose radial wave functoin id respresented as `Psi_(r)=K_(1).e^_r//k_(2) (r^(2)-5k_(3)r+k_(3)^(2))` From the following information given about each alphabet then write down the answer in the from of "ABCDEF" , for above orbital . Info A= Value of n where "n" is principle quantum number Info B= No .of angular nodes InfoC=Azimuthal quantum number of subshell to orbital belongs Info D= No. of subshells having energy between (n+5)s to (n+5)p where n id principle quantum number Info E=Orbital angular momentum of given orbital. Info F= Radial distance of the spherical node which is farthest from the nuclues (Assuming `K_(3)` =1)
Answer» Correct Answer - 30303 Generalized equation of `Psi(g)` `Psi(r)=4p K_(1)e^(_r//k_(2))xxr^(l)` `(polynomial )^(n-l-1)` compare the given equantion with the above equation we get `n-l-1=2" ".........(i)` `l=0" ".........(ii)` n=3 and slove accordingly

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