When we talk about odd functions and how they reflect across axes, it’s all about symmetry. Here’s an easy way to understand it:

1. What is an Odd Function?
   An odd function is a special kind of function. It has this rule: when you put in a negative number, the output will also be negative, but it will have the same size. It’s written like this: $f(-x) = -f(x)$.

2. Reflecting Across the Origin:
   Odd functions are symmetric around the origin. This means that if you have a point on the graph, like $(a, b)$, there will also be a point $(-a, -b)$. If you rotate the whole graph 180 degrees around the origin, it will look the same.

3. Some Examples:
   A well-known odd function is $f(x) = x^3$. For example, when you plug in $1$, you get $1$. If you plug in $-1$, you get $-1$. This shows that $f(-1) = -f(1)$, which fits the rule for odd functions.

4. Drawing the Graphs:
   When you draw the graphs of odd functions, remember to look for that symmetry around the origin. They often have a zigzag shape and pass through the origin, which makes them fun to spot!

So, odd functions are interesting because of how they behave and reflect across axes!