∫sin2x cos2 2x dx\int\sin2x\:\cos^2\:\:2x\:\:dx∫sin2xcos22xdx
(x−12)(x−3)+(x+2)2\left(x-12\right)\left(x-3\right)+\left(x+2\right)^2(x−12)(x−3)+(x+2)2
∫(x5)(x3+1)2 dx\int\frac{\left(x^5\right)}{\left(x^3+1\right)^2}\:dx∫(x3+1)2(x5)dx
limx →0(6+6x+3x2−5exx−senx )\lim_{x\:\:\to0}\left(\frac{6+6x+3x^2-5e^x}{x-senx\:}\right)x→0lim(x−senx6+6x+3x2−5ex)
x3+5≤ 1\frac{x}{3}+5\le\:13x+5≤1
∫01(1+x)2dx\int_0^1\left(1+\sqrt{x}\right)^2dx∫01(1+x)2dx
(x2−7)(x2−9)\left(x^2-7\right)\left(x^2-9\right)(x2−7)(x2−9)
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