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sin(2α)\sin(2\alpha)sin(2α)
f′+g′f' + g'f′+g′
(a⋅f(x))′(a \cdot f(x))'(a⋅f(x))′
a⋅f′(x)a \cdot f'(x)a⋅f′(x)
(f⋅g)′(f \cdot g)'(f⋅g)′
f′g+g′ff' g + g' ff′g+g′f
(fg)′\left(\frac{f}{g}\right)'(gf)′
f′g−g′fg2\frac{f' g - g' f}{g^2}g2f′g−g′f
df(g(x))dx\frac{df(g(x))}{dx}dxdf(g(x))
dfdg⋅dgdx\frac{df}{dg} \cdot \frac{dg}{dx}dgdf⋅dxdg
∫xndx\int x^n dx∫xndx
xn+1n+1+C\frac{x^{n+1}}{n+1} + Cn+1xn+1+C