22. If x, y, z are positive real numbers and p, q, r are natural numbers such that
X raise to p = y raise to q =z raise to r

22. If x, y, z are positive real numbers and p, q, r are natural numbers such that
X raise to p = y raise to q =z raise to r and y upon x = z upon y
then prove that
2upon q = 1 upon p + 1 upon r

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Melanie

1 thought on “22. If x, y, z are positive real numbers and p, q, r are natural numbers such that<br />X raise to p = y raise to q =z raise to r”

  1. Answer:

    in this process possitive integers are not be able same with natural no.

    so . the ans . will be

    product able

    in same dimentions like q=z . p=y and x= z/y

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