limx→af(x)=L ⟺ (∀ε>0)(∃δ>0)((∀x∈R)(0<∣x−a∣<δ ⟹ ∣f(x)−L∣<ε))\lim\limits_{x\to a}f(x)=L\iff(\forall\varepsilon>0)(\exists\delta>0)((\forall x\in\R)(0<|x-a|<\delta\implies|f(x)-L|<\varepsilon))x→alimf(x)=L⟺(∀ε>0)(∃δ>0)((∀x∈R)(0<∣x−a∣<δ⟹∣f(x)−L∣<ε))
Note by Gandoff Tan 1 year, 3 months ago
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Easy Math Editor
This discussion board is a place to discuss our Daily Challenges and the math and science related to those challenges. Explanations are more than just a solution — they should explain the steps and thinking strategies that you used to obtain the solution. Comments should further the discussion of math and science.
When posting on Brilliant:
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2^{34}
a_{i-1}
\frac{2}{3}
\sqrt{2}
\sum_{i=1}^3
\sin \theta
\boxed{123}
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