Mister Exam
Other calculators:
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How to use it?
- Limit of the function:
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Limit of 7^(1/(-3+x))
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Limit of (3-3*x^2+4*x^4+6*x^3)/(2*x^2+7*x^4)
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Limit of ((5+4*x)/(-1+5*x))^(1+3*x)
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Limit of (-6-x^2-3*x+4*x^3)/(3-x^2+2*x^3)
- Derivative of:
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cos(t)
- Integral of d{x}:
- cos(t)
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Identical expressions
- cos(t)
- co sinus of e of (t)
- cost
Limit of the function cos(t)
The solution
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lim cos(t) t->oo
$$\lim_{t \to \infty} \cos{\left(t \right)}$$
Limit(cos(t), t, 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 t→0, -oo, +oo, 1
$$\lim_{t \to \infty} \cos{\left(t \right)} = \left\langle -1, 1\right\rangle$$
$$\lim_{t \to 0^-} \cos{\left(t \right)} = 1$$
More at t→0 from the left
$$\lim_{t \to 0^+} \cos{\left(t \right)} = 1$$
More at t→0 from the right
$$\lim_{t \to 1^-} \cos{\left(t \right)} = \cos{\left(1 \right)}$$
More at t→1 from the left
$$\lim_{t \to 1^+} \cos{\left(t \right)} = \cos{\left(1 \right)}$$
More at t→1 from the right
$$\lim_{t \to -\infty} \cos{\left(t \right)} = \left\langle -1, 1\right\rangle$$
More at t→-oo
$$\lim_{t \to 0^-} \cos{\left(t \right)} = 1$$
More at t→0 from the left
$$\lim_{t \to 0^+} \cos{\left(t \right)} = 1$$
More at t→0 from the right
$$\lim_{t \to 1^-} \cos{\left(t \right)} = \cos{\left(1 \right)}$$
More at t→1 from the left
$$\lim_{t \to 1^+} \cos{\left(t \right)} = \cos{\left(1 \right)}$$
More at t→1 from the right
$$\lim_{t \to -\infty} \cos{\left(t \right)} = \left\langle -1, 1\right\rangle$$
More at t→-oo
The graph