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How do I do this? Limits at infiinity?
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\[\lim_{x \rightarrow \infty}\ln(1+x)-\ln(x)\]
simplify the right side using log rules
then , divide every term by the highest power of x that exists in the setup; anything that has an x left under it goes to zero, the limit is whats left over.
i spose we could technically just split the fraction and it tuns into 1 + 1/x but thats just to simple to say lol
Can you also use conjugates?
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im not sure if thats useful here. conjugates tend to be a form of multiplying by 1 (a-b)/(a-b)
ln(a) - ln(b) = ln(a/b) after that, theres a few ways to consider it. same degree polys, splitting the fraction, dividing terms by highest power x, etc ....
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