(x2−xy+y2)x3+y31x+y\frac{\frac{\left(x^2-xy+y^2\right)}{x^3+y^3}}{\frac{1}{x+y}}x+y1x3+y3(x2−xy+y2)
2y23x2y^23x2y23x
x4−15x2−10x+24x+2\frac{x^4-15x^2-10x+24}{x+2}x+2x4−15x2−10x+24
2x+9x−4+4x2−16−2\frac{2x+9}{x-4}+\frac{4}{x^2-16}-2x−42x+9+x2−164−2
∫(3−5x)cos4x dx\int\left(3-5x\right)cos4x\:dx∫(3−5x)cos4xdx
−40−40\frac{-40}{-40}−40−40
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