[" 13.Let "f(x)=(sin{x})/(x^(2)+ax+b)" .If "f(5^(+))&f(3^(+))" ex "],[" is (where "{.3" represents fractional part fur "]

Let f(x)=(sin{x})/(x^(2)+ax+b) If f(5^(+))&f(3^(+)) exists finitely and are not zero,then the value of (a+b) is (where represents fractional part function)

Draw the graph of f(x) = {sin x}, where {*} represents the fractional part function.

Draw the graph of f(x) = {sin x}, where {*} represents the fractional part function.

Draw the graph of f(x) = {sin x}, where {*} represents the fractional part function.

if f(x) ={x^(2)} , where {x} denotes the fractional part of x , then

The domain of the function f (x) = sin^(-1)((1+x^3)/(2x^(3/2)))+sqrt(sin(sinx))+log_(3{x}+1)(x^2+1) , where {.} represents fractional part function, is:

Let f(x) = {x} , For f (x) , x = 5 is (where {*} denotes the fractional part)

If domain of f(x) is (-oo,0) , then domain of f(6{x}^2-5(x)+ 1) is (where {.} represents fractional part function)

If domain of f(x) is (-oo,0], then domain of f(6{x}^(2)-5(x)+1) is (where {.} represents fractional part function)