∫3π2πx cos x dx\int_{\frac{3\pi}{2}}^{\pi}x\:cos\:x\:dx∫23ππxcosxdx
5(3z3−6)+15(2−z3)5\left(3z^3-6\right)+15\left(2-z^3\right)5(3z3−6)+15(2−z3)
y22+c=(xcos(x)−sin(x)+c)\frac{y^2}{2}+c=\left(x\cos\left(x\right)-\sin\left(x\right)+c\right)2y2+c=(xcos(x)−sin(x)+c)
∫x2−4x+13dx\int\sqrt{x^2-4x+13}dx∫x2−4x+13dx
limx→0(6cosx+6(x+π)2)\lim_{x\to0}\left(\frac{6cosx+6}{\left(x+\pi\right)^2}\right)x→0lim((x+π)26cosx+6)
∫xx2+8dx\int x\sqrt{x^2+8}dx∫xx2+8dx
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