# scipy.special.it2j0y0

scipy.special.it2j0y0(x, out=None) = <ufunc 'it2j0y0'>

  Integrals related to Bessel functions of the first kind of order 0.

  Computes the integrals

  \[\begin{split}\int_0^x \frac{1 - J_0(t)}{t} dt \\ \int_x^\infty \frac{Y_0(t)}{t} dt.\end{split}\]

  For more on \(J_0\) and \(Y_0\) see `j0` and `y0`.

  Parameters
    x array_like

      Values at which to evaluate the integrals.

    out tuple of ndarrays, optional

      Optional output arrays for the function results.

  Returns
    ij0 scalar or ndarray

      The integral for `j0`

    iy0 scalar or ndarray

      The integral for `y0`

scipy.special.itj0y0 scipy.special.iti0k0