Let `f : [-3, 3] rarr R` defined by `f(x) = [(x^(2))/(a)] tan ax + sex ax`. Then
If f(x) is an even function, then

Let f : [-3, 3] rarr R defined by f(x) = [(x^(2))/(a)] tan ax + sex ax . Then If f(x) is an odd function, then

Let f : [-3, 3] rarr R defined by f(x) = [(x^(2))/(a)] tan ax + sex ax . Then If f(x) is an odd function, then

Let f[-3,3]rarr R defined byn f(x)=[(x^(2))/(a)] tanax + secax then If f(x) is an even function

Let f : [-3, 3] rarr R defined by f(x) = [(x^(2))/(a)] tan ax + sex ax . Where [] represents greatest integer function If f(x) is an even function, then

Let f : [-3, 3] rarr R defined by f(x) = [(x^(2))/(a)] tan ax + sex ax . Then The fundamental period of f(x) when a =10

Let f : R - (3/5) rarr R be defined by f(X) = (3x+2)/(5x-3) , then

Let f: R rarr R be defined as f(X) = 3x. Then

Let f:R-{(3)/(5)}rarr R be defined by f(x)=(3x+2)/(5x-3). Then