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Find the limit of the function algebraically. lim x goes to 0 (x^2+2x)/(x^4)
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\[\lim_{x \rightarrow 0}\frac{x^2+2x}{x^4}\] You could factor out an x on top and and x on bottom
so \[\lim (x+2)/x^3\]
what happens when you plug in 0
you get 0
0+2 isn't 0
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2/0 = 0
2/0 is not 0
the only thing that can possibly make a fraction 0 is the top
if the top is not 0, then you definitely know the fraction is never 0
undefined
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oh
and if you have 0/0 then that would be indeterminate form but we have 2/0 which is undefined or does not exist
0/0 means you have to do more work 2/0 means you are done 0/2 would be 0
alright, thanks for explaining that to me
np
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