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Τι (ποιος) είναι geometric mean - ορισμός

Geometric mean

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THE N-TH ROOT OF THE PRODUCT OF N NUMBERS

Geometric Mean; Arithmetic harmonic mean; Arithmetic-harmonic mean; Geometrical Mean; Geometric Average; Geometric average; Geo mean; Geomean; GEOMEAN; Log-average; Log average; Arithmetic–harmonic 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 (as opposed to the arithmetic mean which uses their sum). The geometric mean is defined as the th root of the product of numbers, i.

https://en.wikipedia.org/wiki/Geometric_mean

geometric mean

$access-date=19 July 2019}}</ref> in an example in which the line segment <math>l_2\;(\overline{BC})</math> is given as a perpendicular to <math>\overline{AB}</math>(note 10 s pause between each animation run)$

THE N-TH ROOT OF THE PRODUCT OF N NUMBERS

Geometric Mean; Arithmetic harmonic mean; Arithmetic-harmonic mean; Geometrical Mean; Geometric Average; Geometric average; Geo mean; Geomean; GEOMEAN; Log-average; Log average; Arithmetic–harmonic mean

<mathematics> The Nth root of the product of N numbers. If each number in a list of numbers was replaced with their geometric mean, then multiplying them all together would still give the same result. The geometric mean thus gives an average "factor" in a context where numbers are multiplied together, e.g. compound interest. Wolfram (http://mathworld.wolfram.com/GeometricMean.html). (2007-03-16)

geometric mean

$access-date=19 July 2019}}</ref> in an example in which the line segment <math>l_2\;(\overline{BC})</math> is given as a perpendicular to <math>\overline{AB}</math>(note 10 s pause between each animation run)$

THE N-TH ROOT OF THE PRODUCT OF N NUMBERS

Geometric Mean; Arithmetic harmonic mean; Arithmetic-harmonic mean; Geometrical Mean; Geometric Average; Geometric average; Geo mean; Geomean; GEOMEAN; Log-average; Log average; Arithmetic–harmonic mean

¦ noun the central number in a geometric progression (e.g. 9 in 3, 9, 27), also calculable as the nth root of a product of n numbers.