Sr Examen
Integral de cos*(3-2*x^2*arcsinh(x))/(5*x) dx
Solución
Ha introducido
[src]
1 / | | / 2 \ | cos\3 - 2*x *asinh(x)/ | ---------------------- dx | 5*x | / 0
$$\int\limits_{0}^{1} \frac{\cos{\left(- 2 x^{2} \operatorname{asinh}{\left(x \right)} + 3 \right)}}{5 x}\, dx$$
Integral(cos(3 - 2*x^2*asinh(x))/((5*x)), (x, 0, 1))
Respuesta (Indefinida)
[src]
/
|
| / 2 \
| cos\3 - 2*x *asinh(x)/
/ | ---------------------- dx
| | x
| / 2 \ |
| cos\3 - 2*x *asinh(x)/ /
| ---------------------- dx = C + ----------------------------
| 5*x 5
|
/
$$\int \frac{\cos{\left(- 2 x^{2} \operatorname{asinh}{\left(x \right)} + 3 \right)}}{5 x}\, dx = C + \frac{\int \frac{\cos{\left(- 2 x^{2} \operatorname{asinh}{\left(x \right)} + 3 \right)}}{x}\, dx}{5}$$
Respuesta
[src]
1
/
|
| / 2 \
| cos\-3 + 2*x *asinh(x)/
| ----------------------- dx
| x
|
/
0
------------------------------
5
$$\frac{\int\limits_{0}^{1} \frac{\cos{\left(2 x^{2} \operatorname{asinh}{\left(x \right)} - 3 \right)}}{x}\, dx}{5}$$
=
=
1
/
|
| / 2 \
| cos\-3 + 2*x *asinh(x)/
| ----------------------- dx
| x
|
/
0
------------------------------
5
$$\frac{\int\limits_{0}^{1} \frac{\cos{\left(2 x^{2} \operatorname{asinh}{\left(x \right)} - 3 \right)}}{x}\, dx}{5}$$
Integral(cos(-3 + 2*x^2*asinh(x))/x, (x, 0, 1))/5
Estos ejemplos se pueden aplicar para introducción de los límites de integración inferior y superior.