Suppose that `log_(10)(x-2)+log_(10)y=0and sqrtx+sqrt(y-2)=sqrt(x+y).` Then the value of `(x+y)` is

Suppose that log_(10)(x-2)+log_(10)y=0 and sqrt(x)+sqrt(y-2)=sqrt(x+y) Then the value of (x+y) is

Suppose that, log_(10) (x-2) + log_(10) y=0 and sqrt(x)+sqrt(y-2)=sqrt(x+y) . Then the value of (x + y) , is

Suppose that, log_(10) (x-2) + log_(10) y=0 and sqrt(x)+sqrt(y-2)=sqrt(x+y) . Then the value of (x + y) , is

Suppose that log_10(x-2)+log_10y=0 sqrtx+sqrt(y-2)=sqrt(x+y) . If x^(2t^2-6)+y^(6-2t^2)=6 ,, the value of t_1,t_2,t_3,t_4 is

Suppose that log_10(x-2)+log_10y=0 sqrtx+sqrt(y-2)=sqrt(x+y) . If x^(2t^2-6)+y^(6-2t^2)=6 ,, the value of t_1,t_2,t_3,t_4 is

Suppose that log_10(x-2)+log_10y=0 sqrtx+sqrt(y-2)=sqrt(x+y) . If x^(2t^2-6)+y^(6-2t^2)=6 ,, the value of t_1,t_2,t_3,t_4 is

If log_(10)x+log_(10)y=2, x-y=15 then :

If log_(10)x+log_(10)y=2, x-y=15 then :

If 3 log_(10) (x^(2) y) = 4 + 2 log_(10) x - log_(10) y , where x and y are both + ve, and x - y = 2 sqrt(6) , then the value of x is