Is #f(x)=x^2+sin x# an even or odd function?
2 Answers
It is neither.
Explanation:
A function
A function
For
If
If
If
# = x^2-sinx# which is neither#f(x)# nor#-f(x)#
We cannot show that
but we can show that is fails to be true for all
It is, I think, clear that these numbers are neither equal nor negatives of each other.
Neither.
So
Explanation:
An even function requires
An odd function requires
Our example satisfies neither of these conditions.