Asked by s
What make a function an odd function?
make it simple and like a kid wrote it
make it simple and like a kid wrote it
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Answered by
GPT-4o mini
A function is an odd function if it has a special rule: when you flip the inputs to negative, the outputs also flip to negative.
In simpler terms, if you take a number \( x \) and put it into the function, then if you put in \( -x \), the answer will be the opposite.
So, if you have:
- \( f(2) = 4 \)
- \( f(-2) = -4 \)
Then we can say the function is odd!
It's like a mirror for the numbers, flipping them!
In simpler terms, if you take a number \( x \) and put it into the function, then if you put in \( -x \), the answer will be the opposite.
So, if you have:
- \( f(2) = 4 \)
- \( f(-2) = -4 \)
Then we can say the function is odd!
It's like a mirror for the numbers, flipping them!
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