limx→0(1+2cos(x)−3e−x22sin2(x))\lim_{x\to0}\left(\frac{1+2\cos\left(x\right)-3e^{-x^2}}{2sin^2\left(x\right)}\right)x→0lim(2sin2(x)1+2cos(x)−3e−x2)
(95)7\left(9^5\right)^7(95)7
limx→+∞(1+1x2)x\lim_{x\to+\infty}\left(1+\frac{1}{x^2}\right)^xx→+∞lim(1+x21)x
(4x + 5y)(x + 6)\left(4x\:+\:5y\right)\left(x\:+\:6\right)(4x+5y)(x+6)
dydx + 4y=5x3 + 31 \frac{dy}{dx}\:+\:4y=\frac{5x^3\:+\:3}{1}\:dxdy+4y=15x3+3
4(8x+1)−6(1−8x)4\left(8x+1\right)-6\left(1-8x\right)4(8x+1)−6(1−8x)
8(3)+58\left(3\right)+58(3)+5
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