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[tex]

\int_{-L{\substack{2}}}^{L{\substack{1}}-L{\substack{2}}} \left[ \int_{-L{\substack{2}}+R{\substack{x}}}^{L{\substack{4}}+R{\substack{x}}} \frac{{\sigma}xz}{4\pi\varepsilon{\substack{0}}(x^2+y^2+z^2){\sqrt{(x^2+z^2)(y^2+z^2)}}} dx \right] dz

[/tex]

where [tex]\sigma[/tex] and [tex]y[/tex] are constants.

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# Can anyone solve integral with variable limits

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