∫fexdf\int fe^xdf∫fexdf
2x−50<4x−8002x-50<4x-8002x−50<4x−800
limx→∞(x2−13x−1)(11−x)\lim_{x\to\infty}\left(\frac{x^2-1}{3x-1}\right)^{\left(\frac{1}{1-x}\right)}x→∞lim(3x−1x2−1)(1−x1)
sen4r − cos4r =sen2r −cos2rsen^4r\:-\:cos^4r\:=sen^2r\:-cos^2rsen4r−cos4r=sen2r−cos2r
∫e−x3sen(2x)dx\int e^{-\frac{x}{3}}sen\left(2x\right)dx∫e−3xsen(2x)dx
x4+4x3−5x2x^4+4x^3-5x^2x4+4x3−5x2
2x38x2\frac{2x^3}{8x^2}8x22x3
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