## Inequality of arithmetic and geometric means

First of all we need to proof that It is easy, you just have to know

Let’s accept that this inequality is true for n=k and proof that it is true for n=2k. ( k is positive integer )

For n=2 inequality is true, then inequality is true, too.

So, let .

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Categories: Inequality, Means, Mode, Median & Range
arithmetic mean, geometric mean, inequality, means

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