the value of `a^log(b/c).b^log(c/a)c^log(a/b)`

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यदि log _(b) a. log _(c) a + log _(a) b log _(c) b + log _(a) c . log _(b) c =3 (जहाँ a ,b ,c भि... यदि log _(b) a. log _(c) a + log _(a) b log _(c) b + log _(a) c . log _(b) c =3 (जहाँ a ,b ,c भि...
The value of log((a ^ 2)/(bc)) + log((b ^ 2)/(ca)) + log((c ^ 2)/(ab) is - #logarithm The value of log((a ^ 2)/(bc)) + log((b ^ 2)/(ca)) + log((c ^ 2)/(ab) is - #logarithm
(log(x))/(b - c) = (log(y))/(c - a) = (log(z))/(a - b) then the value of xyz is - #logarithm (log(x))/(b - c) = (log(y))/(c - a) = (log(z))/(a - b) then the value of xyz is - #logarithm
If log a (b) = log b (⁡c) = log c (a) show a=b=c If log a (b) = log b (⁡c) = log c (a) show a=b=c
The value of `(bc)^log(b/c)*(ca)^log(c/a)*(ab)^log(a/b)` is The value of `(bc)^log(b/c)*(ca)^log(c/a)*(ab)^log(a/b)` is
Log a Base b Times Log b Base c || Logarithm Multiplication Formula || Logarithmic Identities Log a Base b Times Log b Base c || Logarithm Multiplication Formula || Logarithmic Identities
. The value of `log (log_b a. log_c b.log_d c .log_a d)is` . The value of `log (log_b a. log_c b.log_d c .log_a d)is`
If log a /( b - c )= log b / (c - a) = log c /(a - b) prove that a^a b^b c^c = 1 If log a /( b - c )= log b / (c - a) = log c /(a - b) prove that a^a b^b c^c = 1