Derivada de e^(2*x)*sin(3*x)
Solução passo a passo instantânea para e^(2*x)*sin(3*x)
Derivative of e^(2*x)*sin(3*x)
- Answer
- 2*e^(2*x)*sin(3*x)+3*cos(3*x)*e^(2*x)
- Rule Used
- Product Rule
- Steps
- Identify a product of two functions: use the product rule (uv)' = u'v + uv'.
- Differentiate each factor and combine.
- Final answer: 2*e^(2*x)*sin(3*x)+3*cos(3*x)*e^(2*x)
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Derivative of e^(2*x)*sin(3*x) = 2*e^(2*x)*sin(3*x)+3*cos(3*x)*e^(2*x) Solve step-by-step for free: https://derivativecalculatorai.com/pt/derivative-of-e-minus-to-minus-the-minus-2xsin3x
Como encontrar a derivada de e^(2*x)*sin(3*x)
Para encontrar a derivada de e^(2*x)*sin(3*x), usamos regras de diferenciação padrão. Nossa calculadora com IA detalha os passos e explica a lógica.
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