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Learn the definition, formulation, and applications of the geometric mean, a mean or average that indicates a central tendency of a set of positive real numbers by using the product of their values. Compare the geometric mean with the arithmetic mean and the harmonic mean, and see examples and geometric interpretations.
2 gru 2021 · Learn how to find the geometric mean of a set of numbers, which is an average that multiplies all values and finds a root of the product. Compare the geometric mean with the arithmetic mean and see when to use it.
Learn how to calculate the geometric mean, a measure of central tendency that averages a set of products. See examples, interpretations, and applications of the geometric mean in finance, geometry, and lognormal distributions.
Learn how to calculate the geometric mean of a set of numbers by taking the n th root of the product of the values. Find out the difference, relation, and applications of geometric mean with arithmetic mean and harmonic mean.
Learn how to calculate the geometric mean of a set of numbers by multiplying them and taking the nth root. See how the geometric mean can compare things with very different properties, such as a molecule and a mountain, or a camera and a cell.
Learn what the geometric mean is, how to calculate it, and why it has a geometric interpretation. Explore the properties and problems of the geometric mean with examples and diagrams.
Learn what geometric mean is, how to calculate it, and how it differs from arithmetic mean and harmonic mean. See the relation between geometric mean and other measures of central tendency, and applications of geometric mean in statistics and mathematics.
