Mister Exam
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- Limit of the function:
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Limit of cot(n)
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Limit of x^5
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Limit of sec(x)
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Limit of 1/2
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Identical expressions
- cot(n)
- cotangent of (n)
- cotn
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Similar expressions
- acot(n+x)
- acot(n*x)
- -acot(n-x)
Limit of the function cot(n)
The solution
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lim cot(n) n->oo
$$\lim_{n \to \infty} \cot{\left(n \right)}$$
Limit(cot(n), n, oo, dir='-')
Lopital's rule
There is no sense to apply Lopital's rule to this function since there is no indeterminateness of 0/0 or oo/oo type
The graph
Other limits n→0, -oo, +oo, 1
$$\lim_{n \to \infty} \cot{\left(n \right)} = \left\langle -\infty, \infty\right\rangle$$
$$\lim_{n \to 0^-} \cot{\left(n \right)} = -\infty$$
More at n→0 from the left
$$\lim_{n \to 0^+} \cot{\left(n \right)} = \infty$$
More at n→0 from the right
$$\lim_{n \to 1^-} \cot{\left(n \right)} = \cot{\left(1 \right)}$$
More at n→1 from the left
$$\lim_{n \to 1^+} \cot{\left(n \right)} = \cot{\left(1 \right)}$$
More at n→1 from the right
$$\lim_{n \to -\infty} \cot{\left(n \right)} = \left\langle -\infty, \infty\right\rangle$$
More at n→-oo
$$\lim_{n \to 0^-} \cot{\left(n \right)} = -\infty$$
More at n→0 from the left
$$\lim_{n \to 0^+} \cot{\left(n \right)} = \infty$$
More at n→0 from the right
$$\lim_{n \to 1^-} \cot{\left(n \right)} = \cot{\left(1 \right)}$$
More at n→1 from the left
$$\lim_{n \to 1^+} \cot{\left(n \right)} = \cot{\left(1 \right)}$$
More at n→1 from the right
$$\lim_{n \to -\infty} \cot{\left(n \right)} = \left\langle -\infty, \infty\right\rangle$$
More at n→-oo
The graph