∫84x+211.2(x−5)(x−3)(x+1)dx\int\frac{84x+211.2}{\left(x-5\right)\left(x-3\right)\left(x+1\right)}dx∫(x−5)(x−3)(x+1)84x+211.2dx
(8+3i)+(5+i)\left(8+3i\right)+\left(5+i\right)(8+3i)+(5+i)
(−x4−15x3+9x2−6x−8)+(7x4+6x32x2−6x+1)\left(-x^4-15x^3+9x^2-6x-8\right)+\left(7x^4+6x^32x^2-6x+1\right)(−x4−15x3+9x2−6x−8)+(7x4+6x32x2−6x+1)
0.5581.9\frac{0.5}{581.9}581.90.5
1−tan(y)tan(x)=cos(x+y)cos(x)cos(y)1-tan\left(y\right)tan\left(x\right)=\frac{cos\left(x+y\right)}{cos\left(x\right)cos\left(y\right)}1−tan(y)tan(x)=cos(x)cos(y)cos(x+y)
y=x3+2x2cos2x2y=\frac{x^3+2x^2}{cos2x^2}y=cos2x2x3+2x2
x2+58x=0x^2+58x=0x2+58x=0
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