PlexSheep/math-multiana
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Author SHA1 Message Date
PlexSheep
eab44c7818 remove crap 2024-07-18 16:55:50 +02:00
PlexSheep
c240e5cbb9 ignore 2024-07-18 16:52:38 +02:00
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.gitignore vendored Normal file
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**.pdf
src/main.pdf
src/**.pdf

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src/vorlesungen/1.typ
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] ]
$ $
a_n &= sqrt(n^2+n)-n \
=> lim_(n -> infinity) a_n &= lim_(n -> infinity) sqrt(n^2+n)-n \
&= lim_(n -> infinity) sqrt(n^2+n)-n \
&> lim_(n -> infinity) sqrt(n^2)-n = 0 \
lim_(n -> infinity) a_n &= lim_(n -> infinity) sqrt(n^2+n)-n \ lim_(n -> infinity) a_n &= lim_(n -> infinity) sqrt(n^2+n)-n \
&= lim_(n -> infinity) (sqrt(n^2+n)-n) dot (sqrt(n^2+n)+n)/(sqrt(n^2+n)+n) \ &= lim_(n -> infinity) (sqrt(n^2+n)-n) dot (sqrt(n^2+n)+n)/(sqrt(n^2+n)+n) \
&= lim_(n -> infinity) ((sqrt(n^2+n)-n) dot (sqrt(n^2+n)+n))/(sqrt(n^2+n)+n) \ &= lim_(n -> infinity) ((sqrt(n^2+n)-n) dot (sqrt(n^2+n)+n))/(sqrt(n^2+n)+n) \