| Standard Deviation formula for Single Data | 
  Standard Deviation formula for Single Data 
 S = √((1/n) ∑(xi - X̄)2)
 Information :
 S = Standard deviationxi = ith-data (x1. x2, x3, ... , xn)
X̄ = Mean of data
n = Amount frequency of data
 Example :
 Please attain upwards one's hear the criterion difference of 4, 6, 7, 8, 10, 10, 11 !
 Answer :
  n = 7
  X̄ = (4 +6 + 7 + 8 + 10 + 10 + 11)/7
  X̄ = 56/7
  X̄ = 8
  ∑(xi - X̄)2 = (x1 - X̄)2  + (x2 - X̄)2 + (x3 - X̄)2 +  (x4 - X̄)2 + (x5 - X̄)2 + (x6 - X̄)2 + (x7 - X̄)2
  ∑(xi - X̄)2 = (4 - 8)2  + (6 - 8)2 + (7 - 8)2 +  (8 - 8)2 + (10 - 8)2 + (10 - 8)2 + (11 - 8)2
  ∑(xi - X̄)2 = (-4)2  + (-2)2 + (-1)2 +  (0)2 + (2)2 + (2)2 + (3)2
  ∑(xi - X̄)2 = 16  + 4 + 1 + 0  + 4 + 4 + 9
  ∑(xi - X̄)2 = 38
 S = √((1/n) ∑(xi - X̄)2)S = √((1/7) 38)
S = √(38/7)
S = √(38/7)
S = √5.43
S = 2.33
 So the criterion difference of 4, 6, 7, 8, 10, 10, 11 is 2.33
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  Reference :
 - Book math grouping sales in addition to accounting examine To'ali class 12