proove that x^logy-logz y^logz-logx z^logx-logy = 1
Answers
Answered by
5
=LHS
= x^(log y/z).y^(log z/x).z^(logx/y)
= Antilog * log [x^(log y/z).y^(log z/x).z^(logx/y)]
= Antilog * [logx (logy - logz + logy (logz - logx) + logz (logx - logy)]
= Antilog 0
= 1
= RHS.
= x^(log y/z).y^(log z/x).z^(logx/y)
= Antilog * log [x^(log y/z).y^(log z/x).z^(logx/y)]
= Antilog * [logx (logy - logz + logy (logz - logx) + logz (logx - logy)]
= Antilog 0
= 1
= RHS.
Similar questions
Biology,
7 months ago
English,
7 months ago
Accountancy,
7 months ago
Social Sciences,
1 year ago
Biology,
1 year ago
English,
1 year ago
Math,
1 year ago