sec(x)dydx=cos(x2)\sec\left(x\right)\frac{dy}{dx}=cos\left(\frac{x}{2}\right)sec(x)dxdy=cos(2x)
−36x12× y9−4x11y8\frac{-36x^{12}\times\:\:y^9}{-4x^{11}y^8}−4x11y8−36x12×y9
(10x7y−2+5x−5y+10−10x9y−7)\left(\frac{10x^7y^{-2}+5x^{-5}y+10}{-10x^9y^{-7}}\right)(−10x9y−710x7y−2+5x−5y+10)
x(−2)(−x−4)x\left(-2\right)\left(-x-4\right)x(−2)(−x−4)
121x2−176x+64=0121x^2-176x+64=0121x2−176x+64=0
2(2)(1)−3(2)+122\left(2\right)\left(1\right)-3\left(2\right)+1^22(2)(1)−3(2)+12
2x2 + 7x + 22x^2\:+\:7x\:+\:22x2+7x+2
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