dydx(x2+4xy+y2=4)\frac{dy}{dx}\left(x^2+4xy+y^2=4\right)dxdy(x2+4xy+y2=4)
970,54⋅9970,54\cdot9970,54⋅9
cos2 u + 4sin u − 4 = 0\cos^2\:u\:+\:4\sin\:u\:-\:4\:=\:0cos2u+4sinu−4=0
x⋅dydx+y2=0x\cdot\frac{dy}{dx}+y^2=0x⋅dxdy+y2=0
−4+6−1−7+9-4+6-1-7+9−4+6−1−7+9
(1)2−4(1)(−2)\left(1\right)^2-4\left(1\right)\left(-2\right)(1)2−4(1)(−2)
(2x−3)(3x+6)\left(2x-3\right)\left(3x+6\right)(2x−3)(3x+6)
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