A function `f(x)=(2x(sin x))/(2[(x+21 pi)/(pi)]-41)`(1) Even function (3) Neither even nor odd ( 4 ) `f(0)=1`

The function f(x)=sin(log(x+sqrt(1+x^2))) is (a) even function (b) odd function (c) neither even nor odd (d) periodic function

The function f(x)=sin(log(x+sqrt(1+x^2))) is (a) even function (b) odd function (c) neither even nor odd (d) periodic function

The function f(x)=sin(log(x+sqrt(1+x^2))) is (a) even function (b) odd function (c) neither even nor odd (d) periodic function

The function f(x)=sin(log(x+sqrt(1+x^2))) is (a) even function (b) odd function (c) neither even nor odd (d) periodic function

The function f(x)=sin(log(x+sqrt(1+x^(2)))) is (a) even function (b) odd function (c) neither even nor odd (d) periodic function

Let h(x)=(x)/(5^(x)-1)+(x)/(2)+5 then h(x) is (1) Even Function (2) Odd Fucntion (3) Neither even nor odd (4) Periodic Function

If f is a real valued function, not identically zeroand satisfying f(x_1 + x_2)) + f(x_1 - x_2) = 2 f(x_1)f(x_2)forall x_1,x_2 , then f(x) is (1) An odd function(2) An even function (3) Neither even nor odd(4) f(0) = 1/2

If f:[0,2pi]vec[-1,1]; y=sin x then which of statement is/are true: y=f^(-1)(x) is an odd function y=f^(-1)(x)-pi is an odd function y=f^(-1)(x) is an even function y=f^(-1)(x) is neither even nor odd function

The function 'g' defined by g(x)= sin(sin^(-1)sqrt({x}))+cos(sin^(-1)sqrt({x}))-1 (where {x} denotes the functional part function) is (1) an even function (2) a periodic function (3) an odd function (4) neither even nor odd

The function 'g' defined by g(x)= sin(sin^(-1)sqrt({x}))+cos(sin^(-1)sqrt({x}))-1 (where {x} denotes the functional part function) is (1) an even function (2) a periodic function (3) an odd function (4) neither even nor odd