Let `f(x)=e^{e^((|x|)sinx})a n dg(x)=e^{e^((|x|)sinx}),x in R ,` where { } and [ ] denote the fractional and integral part functions, respectively. Also, `h(x)=log(f(x))+log(g(x))dot` Then for real `x , h(x)` is an odd function an even function neither an odd nor an even function both odd and even function

Options

A. an odd function
B. an even function
C. neither odd nor even function
D. both odd as well as even function

Answer

A