If a b" 7ab, prove that log (a b) -7 (log a log b

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Dimostrazione: A(log B) = log (B^A), log A - log B = log (A/B) Dimostrazione: A(log B) = log (B^A), log A - log B = log (A/B)
"If `(log)_a x=p\\ a n d(log)_b x^2=q ,\\ t h e n(log)_xsqrt(a b)`is equal to (where `a ,\\ b ,\ "If `(log)_a x=p\\ a n d(log)_b x^2=q ,\\ t h e n(log)_xsqrt(a b)`is equal to (where `a ,\\ b ,\
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If a^(2) = log x, b^(3) = log y and 3a^(2) - 2b^(3) = 6 log z, express y in terms of x and z. |... If a^(2) = log x, b^(3) = log y and 3a^(2) - 2b^(3) = 6 log z, express y in terms of x and z. |...
рдпрджрд┐ (log x)/(b-c) = (log y)/(c-a) = (log z)/(a-b), рддреЛ рдирд┐рдореНрди рдореЗрдВ рд╕реЗ рдХреМрди рд╕рд╛ рд╕рддреНрдп рд╣реИ | 12 | рд▓рдШреБрдЧрдгрдХ... рдпрджрд┐ (log x)/(b-c) = (log y)/(c-a) = (log z)/(a-b), рддреЛ рдирд┐рдореНрди рдореЗрдВ рд╕реЗ рдХреМрди рд╕рд╛ рд╕рддреНрдп рд╣реИ | 12 | рд▓рдШреБрдЧрдгрдХ...
If `log ((a-b)/2)=1/2(loga+logb),` show that `a^2+b^2=6ab` If `log ((a-b)/2)=1/2(loga+logb),` show that `a^2+b^2=6ab`
Bevis for " log(a/b) = log(a) - log(b) " Bevis for " log(a/b) = log(a) - log(b) "
The `x , y , z` are positive real numbers such that `(log)_(2x)z=3,(log)_(5y)z=6,a n d(log)_(x ... The `x , y , z` are positive real numbers such that `(log)_(2x)z=3,(log)_(5y)z=6,a n d(log)_(x ...