Multiply the single term sin(2x)2\sin\left(2x\right)^2sin(2x)2 by each term of the polynomial (cot(2x)−tan(2x))\left(\cot\left(2x\right)-\tan\left(2x\right)\right)(cot(2x)−tan(2x))
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−13(2)2-13\left(2\right)^2−13(2)2
−2x2−5x+2-2x^2-5x+2−2x2−5x+2
4x2−2x+164x^2-2x+164x2−2x+16
4x2(2x2+3)4x^2\left(2x^2+3\right)4x2(2x2+3)
25x−15+4x+525x-15+4x+525x−15+4x+5
(3bx) + (2yz) + (−5bx) + (−4yz)\left(3bx\right)\:+\:\left(2yz\right)\:+\:\left(-5bx\right)\:+\:\left(-4yz\right)(3bx)+(2yz)+(−5bx)+(−4yz)
dydx=8y9x\frac{dy}{dx}=\frac{8y}{9x}dxdy=9x8y
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