Using the power rule of logarithms: loga(xn)=n⋅loga(x)\log_a(x^n)=n\cdot\log_a(x)loga(xn)=n⋅loga(x)
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x−2y=10 x-2y=10\:\:x−2y=10
dydx(x+y2)\frac{dy}{dx}\left(x+y^2\right)dxdy(x+y2)
x3−4x3x^3-4x^3x3−4x3
4x2+2xy+3y=94x^2+2xy+3y=94x2+2xy+3y=9
(−1)nn⋅3n (x−2)2n\frac{\left(-1\right)^n}{n\cdot3^{n\:}}\left(x-2\right)^{2n}n⋅3n(−1)n(x−2)2n
125a3+15a+1\frac{125a^3+1}{5a+1}5a+1125a3+1
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