By J. Hayavadana
Statistics for fabric and clothing administration offers with the basic rules of statistical equipment and their functions in cloth construction. this can be in fibre, yarn or cloth manufacture and throughout any of the allied methods corresponding to dyeing, printing and completing. This publication is a perfect reference for cloth technologists and scholars
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Additional resources for Statistics for Textile and Apparel Management
Example text
Procedure: 1. Xn = ∑X 2. Divide ∑X by the number of observations. Example: Following table will give monthly used set lengths in a sizing in a factory compute the arithmetic mean. 1 X = 16,650 / 10 = 1,665 Short-cut method Arithmetic mean is also obtained by “arbitrary origin”. Deviations are taken from this arbitrary origin. Formula: X = A + Σd / Nd = (X – A), where A – assumed mean Procedure: 1. Select an assumed mean. 2. Take deviations of items from the assumed mean and denote these by letter ‘d’.
0 (6 ÷ 2) 30 Statistics for textiles and apparel management 5. Combination of mean Arithmetic mean and number of items of two or more means of related groups can be computed to get a combined average. This can be obtained by using the below formula. X12 = N1 X1 + N2 X 2 N1 + N 2 Where X12 = combined mean of two groups X1 =} X2 =} mean of 1 st and 2nd group N1 and N2 are number of items of 1st and 2 nd groups. 4 Properties of geometric mean 1. The product of the values of series will remain unchanged when the value of GM is substituted for each individual value.
It is not widely popular average. 3 Calculation of simple arithmetic mean individual observations case (i) The process for calculating arithmetic mean is very simple in the case of individual observations. Procedure: 1. Xn = ∑X 2. Divide ∑X by the number of observations. Example: Following table will give monthly used set lengths in a sizing in a factory compute the arithmetic mean. 1 X = 16,650 / 10 = 1,665 Short-cut method Arithmetic mean is also obtained by “arbitrary origin”. Deviations are taken from this arbitrary origin.