9780023606922, Chapter 2 2, Problem 3E

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Missiane Costa Amaral

em 28/08/2025

Conteúdos escolhidos para você

9780023606922, Chapter 2 2, Problem 21E

9780023606922, Chapter 2 2, Problem 21E

9780023606922, Chapter 2 2, Problem 2E

9780023606922, Chapter 2 2, Problem 2E

9780023606922, Chapter 2 2, Problem 7E

9780023606922, Chapter 2 2, Problem 7E

9780023606922, Chapter 2 2, Problem 12E

9780023606922, Chapter 2 2, Problem 12E

9780023606922, Chapter 2 2, Problem 4E

9780023606922, Chapter 2 2, Problem 4E

Perguntas dessa disciplina

Problema 14: Resolva a integral ∫ e^{2x} cos(3e^{2x}) dx. A) (1/2)e^{2x} sin(3e^{2x}) + C B) (1/3)e^{2x} sin(3e^{2x}) + C C) (1/6)e^{2x} sin(3e^{2...

Problema 54: Determine a integral \( \int e^{2x} \sin(3e^{2x}) \, dx \). a) \( \frac{1}{2} e^{2x} \sin(3e^{2x}) + C \) b) \( e^{2x} \sin(3e^{2x}) ...

Problema: Calcule \( \int e^{2x} \sin(3e^{2x}) \, dx \). A) \( -\frac{1}{5} e^{-2x} \sin(3e^{2x}) + C \) B) \( \frac{3}{5} e^{-2x} \cos(3e^{2x}) +...

Problema 32: Encontre \( \int e^{2x} \cos(3e^{2x}) \, dx \). a) \frac{1}{2} e^{2x} \sin(3e^{2x}) + C b) \frac{1}{2} e^{2x} \cos(3e^{2x}) + C c) e^...

Problema 56: Calcule a integral ∫ e^{2x} sin(3e^{2x}) dx. a) \frac{1}{2} e^{2x} sin(3e^{2x}) + C b) \frac{1}{3} e^{2x} sin(3e^{2x}) + C c) e^{2x} ...

Material

Conteúdos escolhidos para você

9780023606922, Chapter 2 2, Problem 21E

9780023606922, Chapter 2 2, Problem 21E

9780023606922, Chapter 2 2, Problem 2E

9780023606922, Chapter 2 2, Problem 2E

9780023606922, Chapter 2 2, Problem 7E

9780023606922, Chapter 2 2, Problem 7E

9780023606922, Chapter 2 2, Problem 12E

9780023606922, Chapter 2 2, Problem 12E

9780023606922, Chapter 2 2, Problem 4E

9780023606922, Chapter 2 2, Problem 4E

Perguntas dessa disciplina

Problema 14: Resolva a integral ∫ e^{2x} cos(3e^{2x}) dx. A) (1/2)e^{2x} sin(3e^{2x}) + C B) (1/3)e^{2x} sin(3e^{2x}) + C C) (1/6)e^{2x} sin(3e^{2...

Problema 54: Determine a integral \( \int e^{2x} \sin(3e^{2x}) \, dx \). a) \( \frac{1}{2} e^{2x} \sin(3e^{2x}) + C \) b) \( e^{2x} \sin(3e^{2x}) ...

Problema: Calcule \( \int e^{2x} \sin(3e^{2x}) \, dx \). A) \( -\frac{1}{5} e^{-2x} \sin(3e^{2x}) + C \) B) \( \frac{3}{5} e^{-2x} \cos(3e^{2x}) +...

Problema 32: Encontre \( \int e^{2x} \cos(3e^{2x}) \, dx \). a) \frac{1}{2} e^{2x} \sin(3e^{2x}) + C b) \frac{1}{2} e^{2x} \cos(3e^{2x}) + C c) e^...

Problema 56: Calcule a integral ∫ e^{2x} sin(3e^{2x}) dx. a) \frac{1}{2} e^{2x} sin(3e^{2x}) + C b) \frac{1}{3} e^{2x} sin(3e^{2x}) + C c) e^{2x} ...

Prévia do material em texto

Chapter 2.2, Problem 3E Step-by-step solution Step 1 of 3 Mathematical Induction The equation To apply the principle of mathematical induction, the following steps need to be used: Basis step: Prove that S(1)is true. Inductive step: Assume true and we needed to prove that is also true for all Step 2 of 3 Basis step: Show that both sides are true for =1x(1)! =2-1 =1 Therefore the equation is true for n=1. Step 3 of 3 Inductive step: Assume that true. Using this assumption, prove that also true, Therefore Hence the equation is true for every positive integer n.