Let `f(x)=sqrt(log_2 (10x-4)/(4-x^2))` then sum of all integers in domain of `f(x)` is

Let f(x)=sqrt(log_(2)((10x-4)/(4-x^(2)))-1) . Then sum of all integers in domain of f(x) is

Let f(x)=sqrt(log_(10)x^(2)) then the set of all values of x for which f(x) is real is

" Function "f(x)=sqrt(log_(10)(X^(2)-6x+6))" then number of integers which do not lie in domain of "x" ."

If f(x)=sqrt(log_(x^(2))x, then the domain of f(x) is )

If f(x)=sqrt(log_((1)/(2))(x^(2)-2x+2)), then domain of f(x) is

f(x)=sqrt((log_(0.4)(x-1))/(x^(2)-2x-8)) Domain =?

Let f(x)=sqrt(x^(2)-4x) and g(x) = 3x . The sum of all values for which f(x) = g(x) is

f(x)=sqrt(log_(0.4)((3x-x^(2))/(x-1)))= Domain ?

The domain of f(x)=sqrt(log_(10)[(5x-x^(2))//4]) is

Let f(x) =sqrt(9-x^(2))." then , domain " (f ) =?