x10−2x<6x−14x10-2x<6x-14x10−2x<6x−14
(cos(x)+sin(x))2=1−2sin(x)\left(\cos\left(x\right)+\sin\left(x\right)\right)^2=1-2\sin\left(x\right)(cos(x)+sin(x))2=1−2sin(x)
1+sin2x=191+\sin2x=\frac{1}{9}1+sin2x=91
∫(16xe2x)dx\int\left(16xe^{2x}\right)dx∫(16xe2x)dx
x2−7x+5 xx^2-7x+5\:xx2−7x+5x
limx→ ∞x(x+1)3\lim_{x\to\:\infty}\sqrt[3]{x\left(x+1\right)}x→∞lim3x(x+1)
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