tan(x)sin(x)−4tan(x)=−3tan(x)\tan\left(x\right)\sin\left(x\right)-4\tan\left(x\right)=-3\tan\left(x\right)tan(x)sin(x)−4tan(x)=−3tan(x)
ad−3cd+ca−a+3b−3bdad-3cd+ca-a+3b-3bdad−3cd+ca−a+3b−3bd
1+6−11−84+28+2401+6-11-84+28+2401+6−11−84+28+240
∫k⋅(4−x)dx\int k\cdot\left(4-x\right)dx∫k⋅(4−x)dx
7(z+5)7\left(z+5\right)7(z+5)
limx→π2(tanx182x−π)\lim_{x\to\frac{\pi}{2}}\left(\frac{tanx}{\frac{18}{2x-\pi}}\right)x→2πlim(2x−π18tanx)
2087 − 13592087\:-\:13592087−1359
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