sin(6x)sin(3x)−cos(6x)cos(3x)=sec(3x)\frac{\sin\left(6x\right)}{\sin\left(3x\right)}-\frac{\cos\left(6x\right)}{\cos\left(3x\right)}=\sec\left(3x\right)sin(3x)sin(6x)−cos(3x)cos(6x)=sec(3x)
f(x)=15(2x3+3x2−12x)f\left(x\right)=\frac{1}{5\left(2x^3+3x^2-12x\right)}f(x)=5(2x3+3x2−12x)1
3+4x<x+23+4x<x+23+4x<x+2
4(1−z)34\left(1-z\right)^34(1−z)3
∫cos5bxdx\int\cos^5bxdx∫cos5bxdx
ddxx2y=15\frac{d}{dx}x^2y=15dxdx2y=15
4+−1+4+−24+-1+4+-24+−1+4+−2
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