x+2+−4x2+16x+6x+2+-4x^2+16x+6x+2+−4x2+16x+6
∫2xx−3dx\int2x\sqrt{x-3}dx∫2xx−3dx
(6u4−18u3)(u−1)\left(6u^4-18u^3\right)\left(u-1\right)(6u4−18u3)(u−1)
x2−14x≤−49x^2-14x\le-49x2−14x≤−49
∫ x3+8x+2dx\int\:\frac{x^3+8}{x+2}dx∫x+2x3+8dx
yny+8x=0y^ny+8x=0yny+8x=0
x2−14x+324x^2-14x+324x2−14x+324
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