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  4. If f ( x ) is a function which is both odd and even simultaneously then f (1)+ f (2) is equal to

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Q. If $f ( x )$ is a function which is both odd and even simultaneously then $f (1)+ f (2)$ is equal to

Relations and Functions - Part 2

Solution:

$\Theta f ( x )$ is both even as well as odd
$\therefore f ( x )=0 $
$\therefore f (1)+ f (2)=0$