Even, Odd is Ordinary

Algebra Level 2

e(x)+o(x)=f(x)e(x)+x2=o(x) \begin{aligned} e(x)+o(x) &= & f(x) \\ e(x)+x^2& =& o(x) \\ \end{aligned} If the above two equations are true for every real xx where e(x)e(x) and o(x)o(x) are any even and odd functions respectively whereas f(x)f(x) may be an ordinary function. Find f(2).f(2).

×

Problem Loading...

Note Loading...

Set Loading...