Consider the following statements : `S_(1):` The function `y=(2x^(2)-1)/(x^(4))` is neither increasing nor decreasing `(S_(2):` if f(x) is strictly increasing real function defined on R and C is a real constant then number of Solutions of f(x) =c is always equal to one. `S_(3):` Let f(x) =x : `x in (0,1)` , f(x) does not has any point of local maxima`//`minima `S_(4):` f(x)={x} has maximum at x=6 (here{} denotes fractional part function) State , in order ff whether `S_(1),S_(2),S_(3),S_(4)` are true or falseA. TTFTB. FTFTC. TFTFD. TFFT

Consider the following statements : `S_(1):` The function `y=(2x^(2)-1

1.	Consider the following statements : `S_(1):` The function `y=(2x^(2)-1)/(x^(4))` is neither increasing nor decreasing `(S_(2):` if f(x) is strictly increasing real function defined on R and C is a real constant then number of Solutions of f(x) =c is always equal to one. `S_(3):` Let f(x) =x : `x in (0,1)` , f(x) does not has any point of local maxima`//`minima `S_(4):` f(x)={x} has maximum at x=6 (here{} denotes fractional part function) State , in order ff whether `S_(1),S_(2),S_(3),S_(4)` are true or falseA. TTFTB. FTFTC. TFTFD. TFFT
Answer» Correct Answer - C