∫(x2+3x3−1)dx\int\left(x^2+3x^3-1\right)dx∫(x2+3x3−1)dx
sec x + csc x = sec x csc x (sen x + cos x)sec\:x\:+\:csc\:x\:=\:sec\:x\:csc\:x\:\left(sen\:x\:+\:cos\:x\right)secx+cscx=secxcscx(senx+cosx)
∫x2⋅fxdx\int x^2\cdot f^xdx∫x2⋅fxdx
dydx+y=xy\frac{dy}{dx}+y=xydxdy+y=xy
6a+4(2a−3b)+5(2b−6c)−4c+8b6a+4\left(2a-3b\right)+5\left(2b-6c\right)-4c+8b6a+4(2a−3b)+5(2b−6c)−4c+8b
limx→1(e4x−13x2+8x)\lim_{x\to1}\left(\frac{e^{4x}-1}{3x^2+8x}\right)x→1lim(3x2+8xe4x−1)
7∣3x(x2)2+3x(x)∣7\left|\frac{3x\left(\frac{x}{2}\right)}{2}+3x\left(x\right)\right|7∣∣23x(2x)+3x(x)∣∣
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