(−∞)(−∞)2+2\frac{\left(-\infty\right)}{\left(-\infty\right)^2}+2(−∞)2(−∞)+2
sec2x=3tanx−1\sec^2x=3\tan x-1sec2x=3tanx−1
y′=3y−2y'=3y-2y′=3y−2
3−2(3−1+−4)3-2\left(3-1+-4\right)3−2(3−1+−4)
−2x.4x4.−xn.x−2 -2x.4x^4.-x^n.x^{-2}\:−2x.4x4.−xn.x−2
2sin(x)tan(x)−sin(x)=02\sin\left(x\right)\tan\left(x\right)-\sin\left(x\right)=02sin(x)tan(x)−sin(x)=0
dydx+4y=x5\frac{dy}{dx}+4y=x^5dxdy+4y=x5
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