By S. V. Gupta
Dimension Uncertainties This ebook exhibits the best way to overview dimension effects, exploring chance distributions and their houses and uncertainty calculations for autonomous linear inputs, non-linear inputs and correlated inputs. The textual content contains many numerical examples. complete description
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Example text
3 Discrete and Continuous Variables Discrete variable is that which takes only finite number of values in a given interval. Similarly continuous variable is that which takes infinite number of values in a given interval. The interval may be large or small. That is discrete variable will take only certain values in small steps. 1 Probability Distribution of a Random Variable Probability distribution of a random variable is a function giving probability that a random variable takes any given value, which belongs to a given set of values.
33 Properties of Normal Distribution The semi-range (from mean to extreme value on either side of mean) is almost 3 times the standard deviation. 73% of all observations. 45% of all observations. 27% of all observations. The range of ˙0:6745 covers 50% of all observations. 6745 is called as probable error. 34 Probable Error The amount by which the arithmetic mean of a sample is expected to vary because of chance alone (50% probability) is the probable error. 6745 times the standard deviation of a normal population.
It is the area covered by the variables from z to Cz. 3. 5 gives the values of z for the given probability interval. 5 Standard Deviation of Mean Let there be n normal variates x1 , x2 , x3 , . . x giving 1 p ¢ 2 Z r D 2¢ r D 2¢ 1 n p o p ¢ 2 jyj exp. 34) 1 1 2 1 2 Z Z 1 1 jyj exp. y 2 / dy r 0 y exp. y 2 /dy C 2¢ 1 1 2 Z 1 y exp. 35) 0 In the first integral, putting y D z; dy D lower limit of z D dz 1 and upper limit of z D 0, the first integral becomes r D 2¢ 1 2 Z 1 0 z exp. 8 Continuous Probability Distributions r D 2¢ 43 1 2 Z 1 z exp.
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