x+x=ydydxx+x=\frac{y}{\frac{dy}{dx}}x+x=dxdyy
∫15tan3xdx\int\frac{1}{5}\tan3xdx∫51tan3xdx
(a+2)2(a−3)(a+3)\left(a+2\right)^2\left(a-3\right)\left(a+3\right)(a+2)2(a−3)(a+3)
x2 + 3y2 = 3x^2\:+\:3y^2\:=\:3x2+3y2=3
−15−5x≤0-15-5x\le0−15−5x≤0
64x2−49y264x^2-49y^264x2−49y2
(13y)(13y)\left(\frac{1}{3}y\right)\left(\frac{1}{3}y\right)(31y)(31y)
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