dy=x4y2dxdy=x^4y^2dxdy=x4y2dx
(52a2b+8c2)2\left(\frac{5}{2}a^2b+8c^2\right)^2(25a2b+8c2)2
9x+4>109x+4>109x+4>10
4+5>3+2>14+5>3+2>14+5>3+2>1
x+2y+3x−5y−y−yx+3x−2y−2+−2+x+3y+2x+2y+3x-5y-y-yx+3x-2y-2+-2+x+3y+2x+2y+3x−5y−y−yx+3x−2y−2+−2+x+3y+2
∫6π5π6(csc2x)dx\int_{\frac{6}{\pi}}^{\frac{5\pi}{6}}\left(\csc^2x\right)dx∫π665π(csc2x)dx
∫1−1πdx\int_1^{-1}\pi dx∫1−1πdx
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