The domain of definition of the function `f(x)="log"|x|` is `R` b. `(-oo,0)` c. `(0,oo)` d. `R-{0}`

The domain of definition of the function f(x)="log"|x| is a. R b. (-oo,0) c. (0,oo) d. R-{0}

The range of the function f(x)=|x-1| is A. (-oo,0) B. [0,oo) C. (0,oo) D. R

The range of the function f(x)=|x-1| is A. (-oo,0) B. [0,oo) C. (0,oo) D. R

Domain of definition of the function f(x)=(3)/(4-x^(2))+log_(10)(x^(3)-x) is (A) (-1,0)uu(1,2)uu(2,oo)(B)(-1,0)uu(1,2)uu(C)(1,2)(D)(1,2)uu(2,oo)

The domain of definition of the function f(x)=ln{x}+sqrt(x-2{x}) is: (where { } denotes fractional part function) (A) (1,oo) (B) (0,oo) (C) (1,oo)~I^(+) (D) None of these

The domain of definition of the function f(x) given by the equation 2^y=2-2^x is 0

The domain of definition of the function f(x) given by the equation 2^y=2 is 0

Prove that the function f(x)=(log)_(e)x is increasing on (0,oo)

The domain of the function f(x)=1/(sqrt(|x|-x)) is: (A) (-oo,oo) (B) (0,oo (C) (-oo,""0) (D) (-oo,oo)"-"{0}

The domain of definition of f(x)=((log)_2(x+3))/(x^2+3x+2) is R-{-1,-2} (b) (-2,oo) R-{-1,-2,-3} (d) (-3,oo)-{-1,-2}