Home
Class 11
MATHS
If a=logx(yz), b=logy(zx), c=logz(xy) wh...

If `a=log_x(yz)`, `b=log_y(zx)`, `c=log_z(xy)` where `x`, `y`, `z` are positive reals not equal to unity, then `abc-a-b-c` is equal to

Promotional Banner

Similar Questions

Explore conceptually related problems

If log_(a)b+log_(b)c+log_(c)a vanishes where a, b and c are positive reals different from unity then the value of (log_(a)b)^(3) + (log_(b)c)^(3) + (log_(c)a)^(3) is

If log_(a)b+log_(b)c+log_(c)a vanishes where a, b and c are positive reals different than unity then the value of (log_(a)b)^(3) + (log_(b)c)^(3) + (log_(c)a)^(3) is

If log_(a)b+log_(b)c+log_(c)a vanishes where a, b and c are positive reals different than unity then the value of (log_(a)b)^(3) + (log_(b)c)^(3) + (log_(c)a)^(3) is

If log_(a)b+log_(b)c+log_(c)a vanishes where a, b and c are positive reals different than unity then the value of (log_(a)b)^(3) + (log_(b)c)^(3) + (log_(c)a)^(3) is

log a/(y-z)=log b/(z-x)=logc/(x-y), then a^xb^yc^z is equal to

If a = 1 + "log"_(x) yz, b = 1 + "log"_(y) zx, c =1 + "log"_(z) xy, then ab+bc+ca =

If a = 1 + "log"_(x) yz, b = 1 + "log"_(y) zx, c =1 + "log"_(z) xy, then ab+bc+ca =