Rowe Ayala
03/04/2024 · Junior High School
Representa en el plano cartesiano y como limite de suma de Rient definidas. a. \( \int_{0}^{2}(4-x) d x \) b. \( \int_{2}^{5}(6-x) d x \) c. \( \int_{0}^{2}\left(4-x^{2}\right) d x \) d. \( \int_{2}^{5}\left(x^{2}-2 x+4\right) d x \)
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Para representar las integrales definidas en el plano cartesiano y como límite de sumas de Riemann, se describen las funciones y sus intervalos, y se calcula el límite de la suma de Riemann. La representación gráfica de cada integral muestra el área bajo la curva de la función en el intervalo especificado.
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