limx→5(x2−255−2x+15)\lim_{x\to5}\left(\frac{x^2-25}{5-\sqrt{2x+15}}\right)x→5lim(5−2x+15x2−25)
−3(y+2)2−5+6y-3\left(y+2\right)^2-5+6y−3(y+2)2−5+6y
limx→2(3x2−5x−22x−1)\lim_{x\to2}\left(\frac{3x^2-5x-2}{2x-1}\right)x→2lim(2x−13x2−5x−2)
10x + 3x − 6x10x\:+\:3x\:-\:6x10x+3x−6x
(−40)−(−25)\left(-40\right)-\left(-25\right)(−40)−(−25)
∫−2arcsin(4x)dx\int-2arcsin\left(4x\right)dx∫−2arcsin(4x)dx
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