User Milan - Mathematics Stack Exchange

3 votes

Can a number be non-imaginary and non-real?

answered Dec 27, 2018 at 15:23

2 votes

Determine for what values of x the series converges.8.4.7 Petrovic

answered Feb 5, 2019 at 20:15

2 votes

Accepted

Why did this integral return $0 = 0$ when applying $2$ Pythagorean identities instead of $1$?

answered Feb 14, 2019 at 20:33

1 vote

How to prove that adding $n$ to the numerator and denominator will move the resultant fraction close to $1$?

answered Feb 18, 2019 at 21:21

1 vote

Apostol Calculus: Difficulty getting listed answer

answered Feb 20, 2019 at 17:17

0 votes

$r=\pm1$ are the only rationals with $\,r+1/r\in \Bbb Z$ (sum with its reciprocal is an integer)

answered Apr 25, 2019 at 16:49

0 votes

triple integral spherical coordinate

answered Mar 16, 2019 at 23:03

0 votes

Solve the following inquality

answered Sep 7, 2019 at 11:59

0 votes

Having trouble in my calculus 2 class with this question about Work done by a elevator motor

answered Sep 8, 2019 at 18:23

0 votes

Solving $\lim_{n\to \infty}\frac{(1)(2)(3)\cdots (n)}{(n+1)(n+2)(n+3)\cdots(2n)}$

answered Nov 25, 2019 at 18:50

0 votes

Prove $\left[\ln(n + 1)\right]^p - \left[\ln(n)\right]^p \to 0$ as $n \to \infty$, $p \geq 1$.

answered Jun 21, 2020 at 12:37

0 votes

Uniform convergence of $f_n(x)$

answered Feb 8, 2019 at 12:47

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12 Answers

Can a number be non-imaginary and non-real?

Determine for what values of x the series converges.8.4.7 Petrovic

Why did this integral return $0 = 0$ when applying $2$ Pythagorean identities instead of $1$?

How to prove that adding $n$ to the numerator and denominator will move the resultant fraction close to $1$?

Apostol Calculus: Difficulty getting listed answer

$r=\pm1$ are the only rationals with $\,r+1/r\in \Bbb Z$ (sum with its reciprocal is an integer)

triple integral spherical coordinate

Solve the following inquality

Having trouble in my calculus 2 class with this question about Work done by a elevator motor

Solving $\lim_{n\to \infty}\frac{(1)(2)(3)\cdots (n)}{(n+1)(n+2)(n+3)\cdots(2n)}$

Prove $\left[\ln(n + 1)\right]^p - \left[\ln(n)\right]^p \to 0$ as $n \to \infty$, $p \geq 1$.

Uniform convergence of $f_n(x)$