(1+tan2x)cos(2x)= 1−tan2x\left(1+tan^2x\right)cos\left(2x\right)=\:1-tan^2x(1+tan2x)cos(2x)=1−tan2x
∫tan−1y+cos(x+2y)dx\int tan^{-1}y+cos\left(x+2y\right)dx∫tan−1y+cos(x+2y)dx
a+34a+3^4a+34
24−672:(−36−5.12)−1524-672:\left(-36-5.12\right)-1524−672:(−36−5.12)−15
∫x 5x2+2dx\int x\:5^{x^2+2}dx∫x5x2+2dx
limx→0(ln(x⋅2))\lim_{x\to0}\left(\ln\left(x\cdot2\right)\right)x→0lim(ln(x⋅2))
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