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Use epsilon-delta to prove \[lim_{x\rightarrow -1}\dfrac{x+5}{2x+3}=4\] Please, help
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@perl
lim f(x) = L , as x->a (if and only if) <=> for all epsilon, there exists delta >0 such that if 0 < | x - a | < delta , then |f(x) - L | < epsilon
so lets start with the part | f (x) - L | < epsilon, and try to reverse engineer this
also we need to find the limit as x ->-1
which is probably f(-1)
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nevermind, the limit was given :)
ok
|dw:1416264249916:dw|
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