How many elements are possible for 1 st periodic table if azimuthal quantum number can have integral values from 0,1,2 (n i)
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Given: Azimuthal quantum number have integral values from 0,1,2 (n + 1)
To find: How many elements are possible for 1 st periodic table ?
Solution:
- Now we have given that Azimuthal quantum number can have value of x from:
0 to ( n + 1 )
- So :
for n = 1, l = 0, 1, 2
for n = 2, l = 0, 1, 2, 3
- Now we have (n+l) rule, so applying it , we get the sub shell
- The order being
1s, 1p , 2s, ...
- Total Number of such element possible will be:
2 x ( capacity of 1s subshell ) + 6 x ( capacity of 1p subshell )
= 8 elements
Answer:
So 8 elements are possible for 1 st periodic table.
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