easy lgbariddle:
when is: \[\Large \frac {\text d} {\text d x} [\int f(x) dx] \ne \int [\frac {\text d}{\text d x} f(x) ]\]
im thinking something with logs? im tired..
Shouldn't they always be equal? (Not counting the extraneous constant, if you count that, then they're never equal)
it's easier than you think lol
when f(x) is constant
\[ f(x)=c, c\in\mathbb{C} \]
right when f(x) is constant is right.... lgba hence solved
\[\huge{\color{blue}{f(x) = c , \textbf{c denotes constant }}}\]
hah nice. that just proves he who knows not much thinks the simplest
:P well nice way of proof ... haha I thought of some heard at first but I just noticed easy riddle.. thought of some easier and got this
Actually as u know integration of 0 will give integration constant (C) while differentiation of (cx + C) will give c so, c not equal to C you get ur case
Bah! Humbug!
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