dydx(2y+1)3−24x=−3\frac{dy}{dx}\left(2y+1\right)^3-24x=-3dxdy(2y+1)3−24x=−3
(p) (q2) (p3) (q4)\left(p\right)\:\left(q^2\right)\:\left(p^3\right)\:\left(q^4\right)(p)(q2)(p3)(q4)
[24−6:6−3]3\left[24^{-6}:6^{-3}\right]^3[24−6:6−3]3
∫(−3x)(32x)dx\int\left(-3x\right)\left(3^{2x}\right)dx∫(−3x)(32x)dx
7b + 21 = 8b − 127b\:+\:21\:=\:8b\:-\:127b+21=8b−12
13(x3+1)+14(x2+1)<2\frac{1}{3}\left(\frac{x}{3}+1\right)+\frac{1}{4}\left(\frac{x}{2}+1\right)<231(3x+1)+41(2x+1)<2
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