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infinite limits question about how to demonstrate work
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(x^4+x^5) lim x-> -infinity
my first thought was to factor out x^4
are you sure the question is correct
\[x^4(1+x)\]
i mean there are no denominators and numerators ?
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nope
oh wait
i wouldnt even have to do that
if thats the case, then you can do much here, what you have done is absolutely correct , simply put x= - infinity
your answer should be - infinity or DNE
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\[-\infty^4+-\infty^5 = \infty + (-\infty)\]
=0?
no i meant x^4(1+x) is correct, then you can say that as x approaches - infinity, the limit approaches to -infinity
you CAN NEVER SAY the answer is 0,
We do not know infinity, and -infinity as well, so can never call it 0
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does that help?
ok
yep sure does
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