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\[(a+b)^2=a^2+2ab+b^2\] might help
oh maybe not, i better write this down on paper
XD
yeah it helps also note that \[(a-b)^2=a^2-2ab+b^2\] add them up
or rather, subtract
im confused :/
me too, :)
\[(a+b)^2=a^2+2ab+b^2=4\\ (a-b)^2=a^2-2ab+b^2=4\\ (a+b)^2-(a-b)^2=4ab=0\]
ok this may be a stupid question where are you getting the variables from out of the limits,
i am ignoring the limits, because the limit of the square is the square of the limit, the limit of the product is the product of the limit, etc
so youre replacing the functions as the a/b's?
to be more precise, if \[\lim_{x\to c}(f(x)+g(x))=2\] then \[\lim_{x\to c}(f(x)+g(x))^2=4\] etc
and so \[\lim_{x\to c}[f^2(x)+2f(x)g(x)+g^2(x)]=4\]
so really this has nothing to do with limits it is like saying "if \(a+b=2, a-b=-2\) then find \(ab\)
wait so the final result is 4?
0
beacuse its 4-4?
you can use simple way by lim (f + g ) = lim f + lim g = 2--> lim f = 2 - lim g lim f - lim g = -2 --> lim f = -2 + lim g then solve for lim g = 2 then plug back to get lim f =0 so, limf * lim g = 0
I stick with lim, so no more confused, right?
so what he did makes no sense..
no no, what he did makes sense to me. Just a little bit higher than my head, hehehe... so, I confused. I do my math by counting my finger first, if it doesn't work, I use calculator then. If not, math tools. He jumped to math tool and confused me. But his way is good.
hey, you are the guy who asked about computer science, right? which asked to use induction to prove C_n < 4 (n-1)^2, right?
right
waaaat? you ask 2 questions at 2 different levels. The first one about computer science is tooooooooo high and this question is tooooooo low. Why?????
lol, 2 different classes :/
but the gap is too big.
tis' the way it goes at the moment
to solve your first question, to a math student, he has to pass at least cal3. To this question , just cal1 can solve it
well, the only pre-req for the discrete math class here is advanced trig and precalc
so im taking calc 2a sametime as discrete math to answer your question
life is hectic :)
hehehe... good luck. I have a bunch of physics material to read.
gl
ty
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