chapset said:
L'Hopital is the simplest way, you do a derivative on top and a derivative in the bottom of your fraction, then you evaluate your limit ex: lim x->0 (x^2 + 4x)/(x +4) derivative on top = 2x + 4 derivative in the bottom = 1 then you evaluate your limit lim x->0 (2x + 4)/1 = [2(0)+4]/1 = 4 my english is not so great I hope you understand a bit better |
Actually, I don't think L'Hopital's rule applies here. IIRC, it's a rule as a last resort; only use it if you can't simplify it beyond its current form.
lim x->0 (x^2 + 4x)/(x + 4) can be simplified:
lim x->0 [x(x+4)]/(x+4)
lim x->0 (x) = 0
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