Let `(x_(0),y_(0))` be the solution of the following equations `(2x)^(ln2)=(3y)^(ln3)` and `3^(lnx)=2^(lny)` then `2x_(0)=`

Let (x_(0),y_(0)) be the solution of the following equations In (2x)^(In2)=(3y)^(ln3) and 3^(ln x)=2^(ln y) Then x_(0) is

Let (x_(0),y_(0)) be the solution of the following equations: (2x)^(ln2)=(3y)^(ln3) and 3^(ln x)=2^(ln y) Then value of x_(0) is:

Let (x_0,y_0) be the solution of the following equations (2x)^(In2)=(3y)^(In3) 3^(Inx)=2^(Iny) , then x_0 is

Let (x_(0),y_(0)) be the solution of the following equations: (2x)^(1n2)=(3y)^(1n3)3^(1nx)=2^(1ny) The x_(0) is (1)/(6) (b) (1)/(3)(c)(1)/(2)(d)6

(2x) ^ (ln2) = (3y) ^ (ln3) 3 ^ (ln x) = 2 ^ (ln y)

If log(x+y)=2xy then y'(0)=

the solution set of the inequality (3^(x)-4^(x))*(ln(x+2))/(x^(2)-3x-4)<=0