Integral de abs(cos(1/x)/(sin(x))^(2/3)) dx
Solución
Respuesta (Indefinida)
[src]
/ /
| |
| | /1\ | | | /1\|
| | cos|-| | | |cos|-||
| | \x/ | | | \x/|
| |---------| dx = C + | ----------- dx
| | 2/3 | | | 2/3 |
| |sin (x)| | |sin (x)|
| |
/ /
∫sin32(x)cos(x1)dx=C+∫sin32(x)cos(x1)dx
1
/
|
| | /1\|
| |cos|-||
| | \x/|
| ----------- dx
| | 2/3 |
| |sin (x)|
|
/
0
0∫1sin32(x)cos(x1)dx
=
1
/
|
| | /1\|
| |cos|-||
| | \x/|
| ----------- dx
| | 2/3 |
| |sin (x)|
|
/
0
0∫1sin32(x)cos(x1)dx
Integral(Abs(cos(1/x))/Abs(sin(x)^(2/3)), (x, 0, 1))
Estos ejemplos se pueden aplicar para introducción de los límites de integración inferior y superior.