Please solve for the standard deviation step by step.
CFE = cumulative forecast error = -15
MSE = Sum Err, Squared/ 8 = 5275/8 = 659.375
MAD = Sum of absolute error/8 = 195/8 = 24.375
MAPE = Sum of Absolute percent error/8 = 81.3%/8 = 10.1625%
Variance =[Sum (Error(t) - (Average Error)]/(n-1) where t = period and n = number of observations = 8 here. Average Error = -15/8 = -1.875
Variance = ((-25 - (-1.875))^2 + (20 - (-1.875))^2 + (15 - (-1.875))^2 + (-20 - (-1.875))^2 + (-20 - (-1.875))^2 + (20 - (-1.875))^2 + (-40 - (-1.875))^2 + (35 - (-1.875))^2)/(8-1)
= (534.765625+478.515625+284.765625+328.515625+328.515625+478.515625+1453.515625+1359.765625)/7
= 749.5535714
Standard deviation = sqrt(variance) = sqrt(749.5535714) =
27.378
Please solve for the standard deviation step by step. Calculating Forecast Error Measures The following table...