Want this question answered?
No, there cannot be any.
An even function is symmetric about the y-axis. The graph to the left of the y-axis can be reflected onto the graph to the right. An odd function is anti-symmetric about the origin. The graph to the left of the y-axis must be reflected in the y-axis as well as in the x-axis (either one can be done first).
Probably because polynomials and convergent power series in which all terms have even degree are even functions, and similarly for odd.
It is an odd function. Even functions use the y-axis like a mirror, and odd functions have half-circle rotational symmetry.
yes
An even function is symmetric about the y-axis. An odd function is anti-symmetric.
An even function is symmetric about the y-axis. If a function is symmetric about the origin, it is odd.
Odd Function
if it is symmetric and centered at the origin, It is can be called an odd function
odd balls
No, there cannot be any.
Yes, it could if applied to a symmetric shape. But not generally.
Probably because polynomials and convergent power series in which all terms have even degree are even functions, and similarly for odd.
An even function is symmetric about the y-axis. The graph to the left of the y-axis can be reflected onto the graph to the right. An odd function is anti-symmetric about the origin. The graph to the left of the y-axis must be reflected in the y-axis as well as in the x-axis (either one can be done first).
Basically, a knowledge of even and odd functions can simplify certain calculations. One place where they frequently appear is when using trigonometric functions - for example, the sine function is odd, while the cosine function is even.
Yes. An isosceles triangle, for example, is symmetric about the bisector of its odd angle but has no rotational symmetry.
It is an odd function. Even functions use the y-axis like a mirror, and odd functions have half-circle rotational symmetry.