Let the function be defined over the interval [0,1]. Find the odd and even extension of f(x) in the interval Answer: Spoiler: How to do it?
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Originally Posted by fardeen_gen Let the function be defined over the interval [0,1]. Find the odd and even extension of f(x) in the interval Answer: Spoiler: Spoiler: \mbox{Even extension:}\ x^2 - x - \sin x - \cos x + \ln(1 + |x|)" alt=" \mbox{Even extension:}\ x^2 - x - \sin x - \cos x + \ln(1 + |x|)" /> How to do it? The odd extension on satisfies: and the even extension: CB
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