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  • Identical expressions

  • (sqrt(tgx- one)^ nine - two + three cos(x)^3)/cos(x)^ two
  • ( square root of (tgx minus 1) to the power of 9 minus 2 plus 3 co sinus of e of (x) cubed ) divide by co sinus of e of (x) squared
  • ( square root of (tgx minus one) to the power of nine minus two plus three co sinus of e of (x) cubed ) divide by co sinus of e of (x) to the power of two
  • (√(tgx-1)^9-2+3cos(x)^3)/cos(x)^2
  • (sqrt(tgx-1)9-2+3cos(x)3)/cos(x)2
  • sqrttgx-19-2+3cosx3/cosx2
  • (sqrt(tgx-1)⁹-2+3cos(x)³)/cos(x)²
  • (sqrt(tgx-1) to the power of 9-2+3cos(x) to the power of 3)/cos(x) to the power of 2
  • sqrttgx-1^9-2+3cosx^3/cosx^2
  • (sqrt(tgx-1)^9-2+3cos(x)^3) divide by cos(x)^2
  • (sqrt(tgx-1)^9-2+3cos(x)^3)/cos(x)^2dx

  • Similar expressions

  • (sqrt(tgx-1)^9-2-3cos(x)^3)/cos(x)^2
  • (sqrt(tgx+1)^9-2+3cos(x)^3)/cos(x)^2
  • (sqrt(tgx-1)^9+2+3cos(x)^3)/cos(x)^2
  • (sqrt(tgx-1)^9-2+3cosx^3)/cosx^2
Solving integrals/ (sqrt(tgx-1)^9-2+3cos(x)^3)/cos(x)^2

Integral of (sqrt(tgx-1)^9-2+3cos(x)^3)/cos(x)^2 dx

Limits of integration:

from to
v

The graph:

from to

Piecewise:

The solution

You have entered [src] 
  1                                   
  /                                   
 |                                    
 |                9                   
 |    ____________             3      
 |  \/ tan(x) - 1   - 2 + 3*cos (x)   
 |  ------------------------------- dx
 |                 2                  
 |              cos (x)               
 |                                    
/                                     
0
$$\int\limits_{0}^{1} \frac{\left(\left(\sqrt{\tan{\left(x \right)} - 1}\right)^{9} - 2\right) + 3 \cos^{3}{\left(x \right)}}{\cos^{2}{\left(x \right)}}\, dx$$ 
Integral(((sqrt(tan(x) - 1))^9 - 2 + 3*cos(x)^3)/cos(x)^2, (x, 0, 1))
Numerical answer [src] 
(-0.5830980247678 + 0.181818181817565j)
(-0.5830980247678 + 0.181818181817565j)

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