New posts in solution-verification

Is the unit sphere in a preHilbert space a total set?

Where i am wrong? A question on uniformly continuous function in functional analysis.

Given $2^{n-1}$ subsets of a set with $n$ elements with the property that any three have nonempty intersection, prove that ....

Prove : Let A be a set. Then there is a set B such that B /∈ A.

How can we verify this limit via $\epsilon-\delta$ method?

All non abelian groups of order $56$, when $\mathbb Z_7\triangleleft G$

Prove that $\lim_{n\to\infty}n^2\int_0^{\frac{1}{n}}x^{x+1}dx=\frac{1}{2}.$

Let $H$ be a subgroup of $G$ and $x,y \in G$. Show that $x(Hy)=(xH)y.$

Verification for proof by strong induction of $a^n - 1 = (a - 1)(a^{n-1} + a^{n-2} + a^{n-3}+···+a + 1)$

Compactness and ordinals.

a covering map is open?

Alternative proof for soundness and completeness of standard semantics for conjunction-only fragment of classical propositional calculus

Prove that there exists $c\in[0,1]$ such that $\int_0^cf(t)dt=f(c)^3.$

Graphing $f(2-x)$

Pythagoras Theorem Proof

An inequation $(\mu-m)^2\leq\sigma^2$ involving expectation, median and variance [duplicate]

Prove that $inf\ \{|x_n|, n \in \mathbb{N}\}=0$

Lebesgue - Radon - Nikodym Theorem: Question about $\sigma$-finite case

If $\displaystyle \lim_{x \to \infty} f(x)=L$ and $\displaystyle \lim_{x \to \infty} f'(x)$ exists, then $\displaystyle \lim_{x \to \infty}f'(x)=0$

$\{(x,f(x)): x\in E\}$ is compact in $\mathbb R^2 \implies f:E\to\mathbb R$ is continuous