SOLUTION: If a,b,c are in an arithmetic progression and x,y,z are in a geometric progression, prove that (x^b)(y^c)(z^a)=(x^c)(y^a)(z^b)
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-> SOLUTION: If a,b,c are in an arithmetic progression and x,y,z are in a geometric progression, prove that (x^b)(y^c)(z^a)=(x^c)(y^a)(z^b)
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Question 1014447: If a,b,c are in an arithmetic progression and x,y,z are in a geometric progression, prove that (x^b)(y^c)(z^a)=(x^c)(y^a)(z^b) Answer by ikleyn(52794) (Show Source):
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If a,b,c are in an arithmetic progression and x,y,z are in a geometric progression, prove that (x^b)(y^c)(z^a)=(x^c)(y^a)(z^b)
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