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  • Identical expressions

  • (sqrt(x)/((arctanx)(x^ four + one)^(one / three)))
  • ( square root of (x) divide by ((arc tangent of x)(x to the power of 4 plus 1) to the power of (1 divide by 3)))
  • ( square root of (x) divide by ((arc tangent of x)(x to the power of four plus one) to the power of (one divide by three)))
  • (√(x)/((arctanx)(x^4+1)^(1/3)))
  • (sqrt(x)/((arctanx)(x4+1)(1/3)))
  • sqrtx/arctanxx4+11/3
  • (sqrt(x)/((arctanx)(x⁴+1)^(1/3)))
  • sqrtx/arctanxx^4+1^1/3
  • (sqrt(x) divide by ((arctanx)(x^4+1)^(1 divide by 3)))
  • (sqrt(x)/((arctanx)(x^4+1)^(1/3)))dx

  • Similar expressions

  • (sqrt(x)/((arctanx)(x^4-1)^(1/3)))
Solving integrals/ (sqrt(x)/((arctanx)(x^4+1)^(1/3)))

Integral of (sqrt(x)/((arctanx)(x^4+1)^(1/3))) dx

Limits of integration:

from to
v

The graph:

from to

Piecewise:

The solution

You have entered [src] 
  1                       
  /                       
 |                        
 |           ___          
 |         \/ x           
 |  ------------------- dx
 |             ________   
 |          3 /  4        
 |  atan(x)*\/  x  + 1    
 |                        
/                         
0
$$\int\limits_{0}^{1} \frac{\sqrt{x}}{\sqrt[3]{x^{4} + 1} \operatorname{atan}{\left(x \right)}}\, dx$$ 
Integral(sqrt(x)/((atan(x)*(x^4 + 1)^(1/3))), (x, 0, 1))
Numerical answer [src] 
2.05122474014191
2.05122474014191

    Use the examples entering the upper and lower limits of integration.

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