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Find the limit. Use l'Hospital's Rule
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\[\lim_{x \rightarrow 0}(cotx-\frac{ 1 }{ x})\]
The limit does not exist.
how did you come up with this conclusion?
first use an identity to change cotx int fraction then combine the fractions then you can start using l'hospitals rule
is there any simpler way without using that rule?
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using the rule is much easier way to do it
can i just plug in 0 for x?
yeah, but that would give u indeterminate solution, which is not what you should be looking for
oh ok, so to change cotx into a fraction do i use 1/cosx
no never mind is 1/tanx
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yeah, but tan would always give you zero, so it's better to use cos/sin
ok if i combine the 2 fractions would it be cos/sinx^2
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