Garrett Harris
04/30/2024 · High School
Use el método de los cascarones para encontrar el volumen del sólido de revolución acotado por tas funciones dadas, alrededor del eje o recta que se indica. *Nota: se sugiere dibujar las figuras para tener una mejor idea del área a integrar. Puede usar cualquier herramienta de software. 1. \( y=x, x=0, y=5 \); eje \( x \). 2. \( y=x^{2}, x=1, y=0 \); eje \( x=3 \). 3. \( y=(x-1)^{2}, y=1 \); eje \( x \). 4. \( y=x^{2}+4, x=0, x=2, y=2 \); eje \( y \) 5. \( y \)
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### 1. \( y = x, x = 0, y = 5 \); eje \( x \)
Volumen: \( \frac{250\pi}{3} \)
### 2. \( y = x^{2}, x = 1, y = 0 \); eje \( x = 3 \)
Volumen: Calcular integral
### 3. \( y = (x-1)^{2}, y = 1 \); eje \( x \)
Volumen: \( \frac{4\pi}{3} \)
### 4. \( y = x^{2}+4, x=0, x=2, y=2 \); eje \( y \)
Volumen: Calcular integral
### 5. Faltan detalles para calcular.
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