Maximiliano

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32 Questions

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5	Give an example of a function $f: \mathbb{R} \to \mathbb{R}$ which is continuous only at $0$.
4	prove that every continuous function is integrable
4	Accumulation points: an example of a sequence that has exactly two accumulation points
4	Prove $\lim _{x \to 0} \sin(\frac{1}{x}) \ne 0$
3	Example of continuous function on closed and unbounded set in $R$ with no maximum

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224 Reputation

+5	Accumulation points: an example of a sequence that has exactly two accumulation points
+5	consider the two statements “all rhombi are squares” and “no rhombi are squares” are these two statements negations of each other?
+5	Negate the following statements
+5	Explain why vertical angles must be congruent

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0 real-analysis × 18	0 functions × 3
0 euclidean-geometry × 6	0 logic × 3
0 limit × 5	0 general-topology × 3
0 sequences-and-series × 4	0 proof-strategy × 2
0 proof-writing × 4	0 quantifiers × 2

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$Mathematics Stack Exchange$

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