Phillips Bowers
05/12/2023 · Senior High School
Graficar y hallar el área bajo la curva por sumas de Riemann: 3) \( x \in[-1,2], \vec{X}, \wedge f(x)=1-x^{2} \)
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Para calcular el área bajo la curva \( f(x) = 1 - x^2 \) en el intervalo \([-1, 2]\) usando sumas de Riemann, divida el intervalo en subintervalos de igual longitud, calcule el ancho de cada subintervalo, y sume los productos de la función en los puntos de sampleo y el ancho de los subintervalos. El área se obtiene limitando esta suma cuando el número de subintervalos se hace infinito.
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