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a≠0,a\neq 0,a=0,
∫0a−16tan(cos−1x)(a+xa23−x23−x6(a6−x6)+ax23−a2x3a23−2ax3+x23)(2−13+224+(x+12)2−6x−83)x(x−xx−1−2+13−224)1−x2(a6−x6)dx\int _{ 0 }^{ a^{-\frac{1}{6}} }{ \frac { \tan{(\cos^{-1}{x})}(\frac { a+x }{ \sqrt [ 3 ]{ a^{ 2 } } -\sqrt [ 3 ]{ x^{ 2 } } } -\sqrt[6]{x}(\sqrt[6]{a}-\sqrt[6]{x})+\frac { \sqrt [ 3 ]{ ax^{ 2 } } -\sqrt [ 3 ]{ a^{ 2 }x } }{ \sqrt [ 3 ]{ a^{ 2 } } -2\sqrt [ 3 ]{ ax } +\sqrt [ 3 ]{ x^{ 2 } } } )(\sqrt { \sqrt { 2 } -1 } \sqrt [ 4 ]{ 3+2\sqrt { 2 } } +\sqrt [ 3 ]{ (x+12)\sqrt { 2 } -6x-8 } )x}{(\frac{x-\sqrt{x}}{\sqrt{x}-1}-\sqrt{\sqrt{2}+1}\sqrt[4]{3-2\sqrt{2}}) \sqrt{1-x^2}(\sqrt[6]a-\sqrt[6]{x}) } dx}∫0a−61(x−1x−x−2+143−22)1−x2(6a−6x)tan(cos−1x)(3a2−3x2a+x−6x(6a−6x)+3a2−23ax+3x23ax2−3a2x)(2−143+22+3(x+12)2−6x−8)xdx
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