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calculate geometric mean log. Basically we multiply the numbers altogether and take out the nth root of the multiplied numbers where n is the total number of values. To do this we add one to each number to.
Geometric Mean Formula Cuemath from www.cuemath.com
It is estimated from a sample by the quantity exp m where m is the arithmetic mean of the log-transformed data. The average of the 20 log- transformed results in the example data set is 2549. This differs from the formula you used that contains a square root and what appears to be the product of both values in the set or would those be the min and max.
The average of the 20 log- transformed results in the example data set is 2549.
Basically we multiply the numbers altogether and take out the nth root of the multiplied numbers where n is the total number of values. It is obtained by repeatedly calculating the average arithmetic mean and geometric mean of x and y then let those two numbers become the next x and y. Compute the antilog of the mean. In mathematics the geometric mean is a mean or average which indicates the central tendency or typical value of a set of numbers by using the product of their values.
