- #1
Tido611
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My prof said "every function is the sum of an even and an odd function, explain."
ive spent about 2 hours off and on thinking about this and i haven't come up with anything really.
is it because f(g(x)) is an even function if either f(x) or g(x) is even, and you can just split every function into simpler functions , one being even and the other odd? or is that just proving that every function is a product of an even and an odd?
ive spent about 2 hours off and on thinking about this and i haven't come up with anything really.
is it because f(g(x)) is an even function if either f(x) or g(x) is even, and you can just split every function into simpler functions , one being even and the other odd? or is that just proving that every function is a product of an even and an odd?
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