Matthews Lowe
05/12/2023 · Primary School

ESTUDIAR LOS INTERUALOS DE CRECIMIENTO Y DECRECIMIENTO DE F Y DONDE ALCAN ZA LOS EXTREMOS LOCALES. DAR LAS CORRESPONDIENTES VALORES EXTREMOS Y GRAFICAR \( f(x)=3 x^{5}-5 x^{3}+1 \)

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Para estudiar los intervalos de crecimiento y decrecimiento de la función \( f(x) = 3x^5 - 5x^3 + 1 \), se calcula su derivada y se identifican los puntos críticos. Los intervalos de crecimiento y decrecimiento se determinan evaluando la derivada en estos intervalos. Los extremos locales se identifican donde la derivada cambia de signo. Los valores extremos se calculan en los puntos críticos.

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