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Unformatted text preview: (f + g) is also even. \ e~ '" C><~ ~ (1 + ")) (;><) ~ t (><)-+ ~ 6< ) h (-l<) ~ + (_,,) + ~ (-X) '" +(x!-t ~ 6< l1f. . .J J eve,,:-=) \t, (x) L "'" ~ x) =) h. 6'-) = ~-k-~) & I \~J-ev€\/\ . 4. Show that iff and g are odd functions, then (f + g) is also odd. k-G< \:: (J-+ ") ) (><):: fz,-) + ~J (x) II ~ J ~1~1d 8-le-G )<) '" 1 t- x)-+ () (-x)-:=-t H- ()( X) k-(-x)-:: -(f(><.) T ~G))=-\2-6<) =') \2-(x) = C --\'-'c")) &) I> o~J Free From www.analyzemath.com...
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This note was uploaded on 04/10/2011 for the course MATH 1600 taught by Professor Staff during the Fall '09 term at North Texas.
- Fall '09