Karteikarten
LImits of Exponentials
Karten in diesem Stapel (11)
- 1Technique for\\ \( \int \frac{\sqrt{x}}{(\sqrt{x}+3)(\sqrt{x}+5)}\, dx \)Subtitiution \(u = \sqrt{x}\)
- 2Technique for \( \int x e^{x^2}\, dx\)Substitution \(u = x^2\)
- 3Technique for \( \int (5x+3) e^{x}\, dx\)Integration by Parts \(u = 5x+3\)
- 4Technique for \( \int \frac{2x}{5x^3-3}\, dx\)Partial fractions
- 5Technique for \( \int \frac{2x^4}{5x^3-3}\, dx\)Long Division and then Partial fractions
- 6Trig Substitution for \( \int x\sqrt{x^2-5}\, dx \)\(x=\sqrt{5}\sec(|x|)\)
- 7Trig Substitution for \( \int \frac{\sqrt{x^2-5}}{x}\, dx \)\(x=\sqrt{5}\sec(|x|)\)
- 8Trig Substitution for \( \int \frac{\sqrt{5-x^2}}{x}\, dx \)\(x=\sqrt{5}\sin(x)\)
- 9Trig Substitution for \( \int x \sqrt{5-x^2}\, dx \)\(x=\sqrt{5}\sin(x)\)
- 10Trig Substitution for \( \int x \sqrt{5+x^2}\, dx \)\(x=\sqrt{5}\tan(x)\)
- 11Trig Substitution for \( \int \frac{\sqrt{5+x^2}}{x}\, dx \)\(x=\sqrt{5}\tan(x)\)
Informationen
- Beschreibung
- Calculus Karteikarten am LImits of Exponentials, erstellt von Mark Stankus am 02/12/2018.
- Erstellt von
- Mark Stankus
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