Let `x and y` are solutions of the system of equations `{log_8(1)+log_3(x+2)=log_3(3-2y) and 2^(x+y)-8^(3-y)=0` The value of `(y-x),` is

Solve the system of equations log_2y=log_4(xy-2),log_9x^2+log_3(x-y)=1 .

Solve the system of equations log_2y=log_4(xy-2),log_9x^2+log_3(x-y)=1 .

Solve the system of equations log_2y=log_4(xy-2),log_9x^2+log_3(x-y)=1 .

The solution set of the system of equations log _(x) x + log _(3) y = 2 + log_(3)2 " and " log_(27) (x + y) = 2/3 is

If log_(3)x+log_(3)y=2+log_(3)2 and log_(3)(x+y)=2 then value of x and y are

If (x_(1),y_(1)) and (x_(2),y_(2)) are the solution of the system of equation log_(225)(x)+log_(64)(y)=4 and log_(x)(225)-log_(y)(64)=1, then show that the value of log_(30)(x_(1)y_(1)x_(2)y_(2))=12

The solution set of the system of equations log_(12)x((1)/(log_(x)2)+log_(2)y)=log_(2)x and log_(2)x*(log_(3)(x+y))=3log_(3)x is :(i)x=6,y=2(ii)x=4,y=3(iii)x=3,y=4(ii)x=2,y=6

The solution set of the system of equations log_12 x(1/(log_x 2)+log_2 y)=log_2 x and log_2 x.(log_3(x+y))=3 log_3 x is : (i) x=6, y=2 (ii) x=4, y=3 (iii) x=2, y=6 (iv) x=3, y=4

The solution set of the system of equations log_12 x(1/(log_x 2)+log_2 y)=log_2 x and log_2 x.(log_3(x+y))=3 log_3 x is : (i) x=6, y=2 (ii) x=4, y=3 (iii) x=2, y=6 (iv) x=3, y=4