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Prove that any function f(x) defined in a symmetrical interval (-l, l) can be presented as a sum of an even and an odd function. Rewrite the following functions in the form of a sum of an even and an odd function : (a) f(x)=(x+2)/(1+x^(2))""(b) y=a^x. |
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Answer» (B) `a^(x)=(a^(x)+a^(-x))/(2)+(a^(x)-a^(-x))/(2)` |
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