sin(4x)=−8cos3xsin(−x)−4cos(−x)sinxsin\left(4x\right)=-8cos^3xsin\left(-x\right)-4cos\left(-x\right)sinxsin(4x)=−8cos3xsin(−x)−4cos(−x)sinx
sin2x=5sinx\sin2x=5\sin xsin2x=5sinx
x2+x+6x2+4\frac{x^2+x+6}{x^2+4}x2+4x2+x+6
d2dx2(x2+2xex+y)\frac{d^2}{dx^2}\left(x^2+2xe^{x+y}\right)dx2d2(x2+2xex+y)
(5x2−3)(5x2+4)\left(5x^2-3\right)\left(5x^2+4\right)(5x2−3)(5x2+4)
(2x−12)(8x+1)\left(2x-12\right)\left(8x+1\right)(2x−12)(8x+1)
−4(3x−4v−1)-4\left(3x-4v-1\right)−4(3x−4v−1)
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