query: rudin real analysis chapter3 Q3
positive_passages.docid: 16943
positive_passages.text: Midpoint-Convex and Continuous Implies Convex
negative_passages.docid: 25765
negative_passages.text: Convergence radius of a power series 3
negative_passages.docid: 75639
negative_passages.text: Showing that $\sqrt[3]{2}\notin\Bbb Q(\alpha_1,...,\alpha_k)$ where $\alpha_i^2\in\Bbb Q\ \forall i$
negative_passages.docid: 64629
negative_passages.text: Real Analysis Use of Darboux's Theorem Help
negative_passages.docid: 131185
negative_passages.text: For fixed $z_i$s inside the unit disc, can we always choose $a_i$s such that $\left|\sum_{i=1}^n a_iz_i\right|<\sqrt3$?
negative_passages.docid: 71487
negative_passages.text: Real Analysis: Continuity of a Composition Function
negative_passages.docid: 133646
negative_passages.text: real analysis -functional equation
negative_passages.docid: 28218
negative_passages.text: Elementary proof for $\sqrt[3]{xyz} \leq \dfrac{x+y+z}{3}$
negative_passages.docid: 110588
negative_passages.text: Showing $\lim_{n\rightarrow\infty}\sqrt[3]{n^3+n^2}-\sqrt[3]{n^3+1}\rightarrow\frac{1}{3}$
negative_passages.docid: 101371
negative_passages.text: show that $f^{(3)}(c) \ge 3$ for $c\in(-1,1)$
negative_passages.docid: 64737
negative_passages.text: Selecting the Real Analysis Textbooks
negative_passages.docid: 132539
negative_passages.text: Rudin's Principles of Mathematical Analysis Theorem $1.20 (a)$
negative_passages.docid: 120600
negative_passages.text: Real analysis derivate problem. How can I prove this?
negative_passages.docid: 54321
negative_passages.text: Questions about $f: \mathbb{R} \rightarrow \mathbb{R}$ with bounded derivative
negative_passages.docid: 57839
negative_passages.text: Real analysis: density and continuity
negative_passages.docid: 52587
negative_passages.text: Real analysis : Problem related to inverse
negative_passages.docid: 94958
negative_passages.text: Prob. 6 (d), Chap. 1, in Baby Rudin, 3rd ed: How to complete this proof?