∫ 11+t2(i+jt+t2k)dt\int\:\frac{1}{1+t^2}\left(i+jt+t^2k\right)dt∫1+t21(i+jt+t2k)dt
x2+4−2x^2+4-2x2+4−2
x2+7x+10x2−2x−8x2+6x+5x2−3x−4\frac{\frac{x^2+7x+10}{x^2-2x-8}}{\frac{x^2+6x+5}{x^2-3x-4}}x2−3x−4x2+6x+5x2−2x−8x2+7x+10
(m−3)3+(m−3)3\left(m-3\right)^3+\left(m-3\right)^3(m−3)3+(m−3)3
−17b+(24a−15ab+b)-17b+\left(24a-15ab+b\right)−17b+(24a−15ab+b)
42x+130x+2542x+130x+2542x+130x+25
−5(3x+5)−8x-5\left(3x+5\right)-8x−5(3x+5)−8x
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