10=−7+b10=-7+b10=−7+b
π∫131dx\pi\int_1^31dxπ∫131dx
7x2+21x−287x^2+21x-287x2+21x−28
46⋅9\frac{4}{6}\cdot964⋅9
∫ 2x3 −4x2−15x +5x2−2x−8dx\int\:\frac{2x^3\:-4x^2-15x\:+5}{x^2-2x-8}dx∫x2−2x−82x3−4x2−15x+5dx
2x2+12x+2882x^2+12x+2882x2+12x+288
3x4+15x2= 03x^4+15x^2=\:03x4+15x2=0
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