यदि xyz बराबर नहीं है तथा `ne 0, ne 1` तब `|(log x,log y,log z),(log 2x,log 2y,log 2z),(log 3x,log 3y, log 3z)|` का मान है-

Show that |(log x, log y, logz),(log 2x, log2y, log2z),(log3x, log3y,log3z)|=0

Delta=|[log x ,log y, log z],[log 2 x, log 2 y, log 2 z],[log 3 x, log 3 y, log 3 z ]|=

Prove that the value of each the following |log x,log y,log zlog2x,log2y,log2zlog3x,log3y,log3z]|

IF x yz are not equal to ne 0, ne 1 the value of |{:(logx,,logy,,logz),(log2x,,log2y,,log2z),(log3x,,log3y,,log3z):}| is equal to

prove that x^(log y-log z)*y^(log z-log x)*z^(log x-log y)=1

Find the value of (x^(log y - log z))(y^(log z-log x))(z^(log x - log y))

Find the value of |(1,log_(x) y,log_(x) z),(log_(y) x,1,log_(y) z),(log_(z) x,log_(z) y,1)| if x,y,z ne 1

If x, y, z being positive |[1, log _x y,log _x z],[log _y x,1,log _y z],[log _z x,log _z y, 1]|=

The value of (yz)^(log y-log z)xx(zx)^(log z-log x)xx(xy)^(log x-log y) is