3(2.01)4−53\left(2.01\right)^4-53(2.01)4−5
(3x4−5x2+x−5)(x+2)\frac{\left(3x^4-5x^2+x-5\right)}{\left(x+2\right)}(x+2)(3x4−5x2+x−5)
3y(y3−2y2+3)3y\left(y^3-2y^2+3\right)3y(y3−2y2+3)
−y4 + 20y3 −132y2 +369y −378-y^4\:+\:20y^3\:-132y^2\:+369y\:-378−y4+20y3−132y2+369y−378
2(y+3)+6(y−4)+52\left(y+3\right)+6\left(y-4\right)+52(y+3)+6(y−4)+5
∫((5x+2)72)dx\int\left(\left(5x+2\right)^{\frac{7}{2}}\right)dx∫((5x+2)27)dx
−1+−13-1+-13−1+−13
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