∫y4+y−2y2(y−1)dx\int\frac{y^4+y-2}{y^2\left(y-1\right)}dx∫y2(y−1)y4+y−2dx
(−3x4−4x3−1)−(−x4+4x3+2x2+x+1)\left(-3x^4-4x^3-1\right)-\left(-x^4+4x^3+2x^2+x+1\right)(−3x4−4x3−1)−(−x4+4x3+2x2+x+1)
(w−6)(w+7)\left(w-6\right)\left(w+7\right)(w−6)(w+7)
3x4+9x33x^4+9x^33x4+9x3
sin tsin t+cos t= tan ta+tan t\frac{sin\:t}{sin\:t+cos\:t}=\:\frac{tan\:t}{a+tan\:t}sint+costsint=a+tanttant
(3y4 − 2y4 − 5)\left(3y^4\:-\:2y^4\:-\:5\right)(3y4−2y4−5)
(14−5)⋅∣34+4⋅(3−9)∣⋅(19−5⋅3)⋅∣54−6⋅(19−5⋅2)∣\left(14-5\right)\cdot\left|34+4\cdot\left(3-9\right)\right|\cdot\left(19-5\cdot3\right)\cdot\left|54-6\cdot\left(19-5\cdot2\right)\right|(14−5)⋅∣34+4⋅(3−9)∣⋅(19−5⋅3)⋅∣54−6⋅(19−5⋅2)∣
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