The estimate of the integral ∫−4−8(tan−1(2x−16)+π)dx with Simpson's rule 1/3 is . The true error of this approximation is Et= and the absolute relative error is |ϵt|= %. Formula: ∫tan−1xdx=xarctanx−12ln∣∣1+x2∣∣+C.

Resuelto The estimate of the

Nuestra ayuda de expertos desglosó tu problema en una solución confiable y fácil de entender.

Pregunta: The estimate of the integral ∫−4−8(tan−1(2x−16)+π)dx with Simpson's rule 1/3 is . The true error of this approximation is Et= and the absolute relative error is |ϵt|= %. Formula: ∫tan−1xdx=xarctanx−12ln∣∣1+x2∣∣+C.
The estimate of the integral ∫−4−8(tan−1(2x−16)+π)dx with Simpson's rule 1/3 is . The true error of this approximation is Et= and the absolute relative error is |ϵt|= %. Formula: ∫tan−1xdx=xarctanx−12ln∣∣1+x2∣∣+C.

Muestra el texto de la transcripción de la imagen
Hay 2 pasos para resolver este problema.
Solución
Paso 1
THE ANSWER IS GIVEN BELOW:
Mira la respuesta completa
Paso 2
Desbloquea
Respuesta
Desbloquea