Simplifying
9x2+12x+59x^2+12x+59x2+12x+5
∫0∞(1x−13)dx\int_0^{\infty}\left(\frac{1}{\sqrt[3]{x-1}}\right)dx∫0∞(3x−11)dx
∫27sec5xtan5xdx\int\frac{2}{7}\sec5x\tan5xdx∫72sec5xtan5xdx
b2+10b+25b2+10b+25b2+10b+25
7x2+9x−1307x^2+9x-1307x2+9x−130
−2.8<−7.1+x-2.8<-7.1+x−2.8<−7.1+x
3x2+4x2−17x−63x^2+4x^2-17x-63x2+4x2−17x−6
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