If \[\int_{1}^{8}f(x)dx=9.6\] and \[\int_{5}^{8}f(x)dx=2.5\] then find \[\int_{1}^{5}f(x)dx\]
just add them up ..... make sense?? this is about the linearity of integration.
i hate that the latex resets when people comment... what do you mean add up? o_o
are you online right now?
cos @sshayer is just gonna type out the answer !!!!!
\[\int\limits_{a}^{b}f(x)dx=\int\limits_{a}^{c}f(x)dx+\int\limits_{c}^{b}f(x)dx\]
whenever he is on line ,he will read the formula
@sshayer this site is apparently dying but your stuff is brilliant! good health, mate !!
thank you.
mp, mate :-)
I lagged out... sorry... and uh... I'm female @sshayer o_O
ok... should I add this by \(\Sigma\) summation or something?
no! this: \[\int\limits_{a}^{b}f(x)dx=\int\limits_{a}^{c}f(x)dx+\int\limits_{c}^{b}f(x)dx\]
I don't get how to add that
should I convert to summation or ?
@kittiwitti1 \(9.6 - 2.5 = ?\)
how did you come about those numbers? o_o
7.1
your orig post: \[\int_{1}^{8}f(x)dx=9.6\] and \[\int_{5}^{8}f(x)dx=2.5\] then find \[\int_{1}^{5}f(x)dx\]
ahh... I see sorry, LaTeX glitched back to code once a comment appeared
but @sshayer is spesh !!
is there a way to add it when no values for the integral are given? maybe but he thought I was male... lol :p
fo !! you're now having a laugh
:-))
er... got confused. what do you mean? :(
nothing are we moving ahead?
\[\int\limits_{1}^{8}f(x)dx=\int\limits_{1}^{5}f(x)dx+\int\limits_{5}^{8}f(x)dx\]
sorry,kittywitti1 i thought you are male.
ah... it is ok I guess. was just a mistake @sshayer I forgive lol
wtf?!?!
what?
something I missed?
nah, my bad
ok. lol I will close this question now... can I have a medal though? :(
i gave your medal to ssh he declined but i insisted!! seriously :)
uh... ok? :(
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