If logx/(y-z)=logy/(z-x)=logz/(x-y), then prove that x+y+z=xyz-2

Question

Harshit Singh · Answer

Dear Student

There is some error in question as I am getting value of xyz as 1 which is 100% correct and after that when i manipulated it for given statement , I got the sum of exponential terms as negative which is not possible.
Please recheck the question and get back to us

Thanks

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If logx/(y-z)=logy/(z-x)=logz/(x-y), then prove that x+y+z=xyz-2

If logx/(y-z)=logy/(z-x)=logz/(x-y), then prove that x+y+z=xyz-2

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If logx/(y-z)=logy/(z-x)=logz/(x-y), then prove that x+y+z=xyz-2

If logx/(y-z)=logy/(z-x)=logz/(x-y), then prove that x+y+z=xyz-2

1 Answers

Think You Can Provide A Better Answer ?

Other Related Questions on Algebra

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Answer and earn gift vouchers

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