`1/log_(a/b)x+1/log_(b/c)x+1/log_(c/a)x` is equal to:

Prove that 1/(log_(a/b) x)+1/(log_(b/c) x)+1/(log_(c/a) x)=0

If a,b,c are in GP then 1/(log_(a)x), 1/(log_(b)x), 1/(log_( c)x) are in:

(1)/(log_(a)(b))xx(1)/(log_(b)(c))xx(1)/(log_(c)(a)) is equal to

if quad 0,c>0,b=sqrt(a)c,a!=1,c!=1,ac!=1a and n>0 then the value of (log_(a)n-log_(b)n)/(log_(b)n-log_(c)n) is equal to

(1/(log_(a)bc+1) + 1/(log_(b) ac +1) + 1/(log_(c)ab+1)+1) is equal to:

If x=log_(k)b=log_(b)c=(1)/(2)log_(c)d, then log_(k)d is equal to

If x=log_(k)b=log_(b)c=(1)/(2)log_(c)d, then log_(k)d is equal to 6x(b)(x^(3))/(2)(c)2x^(3)(d)2x^(8)