List questions from solution-verification

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Does there exist such an upper bound for $g(n)$?

Published on 16 Jan 2020 - 14:40

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Show that the sequence of functions $\{f_n\}$ is not uniformly convergent on $\Bbb R.$

Published on 24 Feb 2026 - 7:17

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Prove that for any continuous on $[0,1]$ function: $\int_0^{\pi\over2}f(\sin x)\,dx = \int_0^{\pi\over2}f(\cos x)\,dx$

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$S:=\left\{\left(m+n\right)^{\frac1{mn}}:\;m,n\in\mathbb N\right\}\inf S,\sup S$

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Total order on irrational numbers

Published on 31 Mar 2026 - 10:59

91

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Proof that polynome $P(x)$ is divisible by $Q(x)$

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52

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Proof that polynomial with given rules is not possible

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Inverse of $I + A$

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Lax-Milgram theorem proof in Brezis book.

Published on 17 Jan 2020 - 1:30

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How did they come up with joint PDF representation?

Published on 28 Mar 2026 - 11:34

97

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Real analysis problem (continuity and differentiability)

Published on 17 Jan 2020 - 6:24

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Exam prep: maximum likelihood estimator

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Let $a,b$ be two elements of a group $G$ then which one is correct choice?

Published on 17 Jan 2020 - 11:59

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Need help showing that $\bigcap_{n\in\mathbb{N}}\left(0,1/n\right]=Ø$

Published on 17 Jan 2020 - 14:06

List Question

Deterministic finite machine recognizing language $((00)^|1(11)^)^*$

Does there exist such an upper bound for $g(n)$?

Show that the sequence of functions $\{f_n\}$ is not uniformly convergent on $\Bbb R.$

Prove that for any continuous on $[0,1]$ function: $\int_0^{\pi\over2}f(\sin x)\,dx = \int_0^{\pi\over2}f(\cos x)\,dx$

$S:=\left\{\left(m+n\right)^{\frac1{mn}}:\;m,n\in\mathbb N\right\}\inf S,\sup S$

Total order on irrational numbers

Proof that polynome $P(x)$ is divisible by $Q(x)$

Proof that polynomial with given rules is not possible

Inverse of $I + A$

Lax-Milgram theorem proof in Brezis book.

How did they come up with joint PDF representation?

Real analysis problem (continuity and differentiability)

Exam prep: maximum likelihood estimator

Let $a,b$ be two elements of a group $G$ then which one is correct choice?

Need help showing that $\bigcap_{n\in\mathbb{N}}\left(0,1/n\right]=Ø$

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