Sr Examen
Integral de 1/((2x-1)*ln(x+1)) dx
Solución
Ha introducido
[src]
1 / | | 1 | -------------------- dx | (2*x - 1)*log(x + 1) | / 0
$$\int\limits_{0}^{1} \frac{1}{\left(2 x - 1\right) \log{\left(x + 1 \right)}}\, dx$$
Integral(1/((2*x - 1)*log(x + 1)), (x, 0, 1))
Respuesta (Indefinida)
[src]
/ / | | | 1 | 1 | -------------------- dx = C + | --------------------- dx | (2*x - 1)*log(x + 1) | (-1 + 2*x)*log(1 + x) | | / /
$$\int \frac{1}{\left(2 x - 1\right) \log{\left(x + 1 \right)}}\, dx = C + \int \frac{1}{\left(2 x - 1\right) \log{\left(x + 1 \right)}}\, dx$$
Respuesta
[src]
1 / | | 1 | --------------------- dx | (-1 + 2*x)*log(1 + x) | / 0
$$\int\limits_{0}^{1} \frac{1}{\left(2 x - 1\right) \log{\left(x + 1 \right)}}\, dx$$
=
=
1 / | | 1 | --------------------- dx | (-1 + 2*x)*log(1 + x) | / 0
$$\int\limits_{0}^{1} \frac{1}{\left(2 x - 1\right) \log{\left(x + 1 \right)}}\, dx$$
Integral(1/((-1 + 2*x)*log(1 + x)), (x, 0, 1))
Estos ejemplos se pueden aplicar para introducción de los límites de integración inferior y superior.