(x3+7)(x2+4x+3)\frac{\left(x^3+7\right)}{\left(x^2+4x+3\right)}(x2+4x+3)(x3+7)
(32arctan(3)2−3−arctan(3)2)−((−2)2arctan(−2)2−(−2)−arctan(−2)2)\left(\frac{3^2\arctan\left(3\right)}{2}-\frac{3-\arctan\left(3\right)}{2}\right)-\left(\frac{\left(-2\right)^2\arctan\left(-2\right)}{2}-\frac{\left(-2\right)-\arctan\left(-2\right)}{2}\right)(232arctan(3)−23−arctan(3))−(2(−2)2arctan(−2)−2(−2)−arctan(−2))
641 64^{1\:}641
(tan2x−1)sinx+cosx=(sinx−cosx)cos2x\frac{\left(tan^2x-1\right)}{sinx+cosx}=\frac{\left(sinx-cosx\right)}{cos^2x}sinx+cosx(tan2x−1)=cos2x(sinx−cosx)
∫(40−x)⋅cos(x)dx\int\left(40-x\right)\cdot\cos\left(x\right)dx∫(40−x)⋅cos(x)dx
3x−5<103x-5<103x−5<10
ln(x)+ln(x−1)=ln(56)\ln\left(x\right)+\ln\left(x-1\right)=\ln\left(56\right)ln(x)+ln(x−1)=ln(56)
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