∫−3(x3+1)dx\int-3\left(x^{3}+1\right)dx∫−3(x3+1)dx
6−x + 13−x + 14−x6-x\:+\:13-x\:+\:14-x6−x+13−x+14−x
∫1x2−4x+3dx\int\frac{1}{\sqrt{x^2-4x+3}}dx∫x2−4x+31dx
3a+4a+a+b+3b−7b3a+4a+a+b+3b-7b3a+4a+a+b+3b−7b
x2+2x>15x^2+2x>15x2+2x>15
∫(x3+4x)13(3x2+4)dx\int\left(x^3+4x\right)^{13}\left(3x^2+4\right)dx∫(x3+4x)13(3x2+4)dx
7x2−147x^2-147x2−14
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