Baby Rudin ("Principles of Mathematical Analysis"), chapter 3 exercise 3
31551
Prob. 3, Chap. 3 in Baby Rudin: If $s_1 = \sqrt{2}$, and $s_{n+1} = \sqrt{2 + \sqrt{s_n}}$, what is the limit of this sequence?
144551
Exercise on infinite series: pointwise product between convergent serie and unbounded sequence
55273
Prove by mathematical induction that: $\forall n \in \mathbb{N}: 3^{n} > n^{3}$
122944
Prove $|y''(x)| \leq 40$ for all $x \in [1,3]$.
70418
Theorem 3.2 Rudin -- How is 0 concluded?
30598
Showing that the sequence converges knowing that three other sequences converge
27147
Proving $n! > n^3$ for all $n > a$
4552
Choice of $q$ in Baby Rudin's Example 1.1
62484
Proving Hartshorne's Exercise I-1.9 by using exercise I-1.8
110799
Task interpretation for Hoffman Kunze Linear Algebra exercise 1 (b) sec. 3.6
108567
Nielsen & Chuang Exercise 2.2 - “Matrix representations: example”
106960
Proof to sequences in real analysis
24571
Folland's Real Analysis 7.11
36980
Prove the third isomorphism theorem
99217
Hartshorne's Exercise II.4.5(c). A third time.
67949
$S_3$ permutes the elements of $\mathbb{R}^3$, show that $\sigma (x_1, x_2, x_3) = ( x_{\sigma^{-1}(1)}, x_{\sigma^{-1}(2)}, x_{\sigma^{-1}(3)})$.
39943
Proving $\mathrm e <3$