If each orbital contain 3 electrons then how many elements present in 5th period
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First we need to calculate :
i) No of subshells
ii) No of orbitals
iii) No of elements
Formula to calculate the number of subshell if number of period is known :
If number of period is even : (n+2)/2
If number of period is odd : (n+1)/2
Here it's the second case i.e,
the number of period is even=2
Therefore (n+2)/2 = (2+2)/2 = 2
Which means it consists 2 types of subshell
Thus no of orbitals in various subshell are :
s= 1 orbital
p= 3 orbitals
Not related to this question in bold & italics
( just general information)
( d= 5 orbitals ; f= 7 orbitals ; g= 9 orbitals h=11 orbitals & so on— if total no. of subshell , by the formula would have been greater)
Therefore total no of orbital are 4
Thus maximum no. of elements = 4×3 =12
i) No of subshells
ii) No of orbitals
iii) No of elements
Formula to calculate the number of subshell if number of period is known :
If number of period is even : (n+2)/2
If number of period is odd : (n+1)/2
Here it's the second case i.e,
the number of period is even=2
Therefore (n+2)/2 = (2+2)/2 = 2
Which means it consists 2 types of subshell
Thus no of orbitals in various subshell are :
s= 1 orbital
p= 3 orbitals
Not related to this question in bold & italics
( just general information)
( d= 5 orbitals ; f= 7 orbitals ; g= 9 orbitals h=11 orbitals & so on— if total no. of subshell , by the formula would have been greater)
Therefore total no of orbital are 4
Thus maximum no. of elements = 4×3 =12
Answered by
0
Answer:
27
Explanation:
no of element= electron * [( period+1)/2]^2
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