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Instead of principal quantum number (n), azimuthal quantum number `(l)` & magnetic quantum number (m), a set of new quantum number s, t & u was introduced with similar logic but different values as defined below `s = 1, 2, 3,.......oo` all positive integral values. `t = (s^(2) - 1^(2)), (s^(2) - 2^(2)), (s^(2) - 3^(2))`.........No negative value `u = - ((t + 1))/(2) "to" + ((t + 1))/(2)` (including zero, if any) in integral steps. Each orbital can have maximum four electrons. `(s + t)` rule is defined, similar to `(n + l)` rule. Number of electrons foe which `s = 2, t = 3` for an element with atomic number 24A. 8B. 4C. 0D. None of these |
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Answer» Correct Answer - C `{:(s = 1,t = 0,u = - (1)/(2)","(1)/(2),),(s = 2,t = 0,u = - (1)/(2)","(1)/(2),),(,t = 3,u = - 2"," -1"," 0","+1","+2 ,),(s = 3,t = 0,u = - (1)/(2)","(1)/(2),),(,t = 5,u = -3"," -2"," -1"," 0"," +1"," +2"," +3,),(,t = 8,u = - (9)/(2) "," - (7)/(2)"," - (5)/(2)"," - (3)/(2)"," - (1)/(2)"," (1)/(2)"," (3)/(2)"," (5)/(2)"," (7)/(2)"," (9)/(2),):}` According to `(s + t)` rule increasing order of energy 1s 2s 3s 4s 2f 5s `{:((i),"Number of electron in " s = 2,7 xx 4 = 28,,),(,"Number of electron in " s = 3,19 xx 4 = 76,"Hence (B)",):}` `{:((ii),"For " Z = 24,1s^(8) 2s^(8) 3s^(8) " i.e. number electrons (s) in " s = 2,t = 3 " " [2f^(@)] = 0,),(,"Hence" (C),,,):}` |
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