∫(tan3xsec4x)dx\int\left(tan^3xsec^4x\right)dx∫(tan3xsec4x)dx
limx→π(1−xsinx)\lim_{x\to\pi}\left(\frac{1-x}{sinx}\right)x→πlim(sinx1−x)
2(−2)2−5(−2)+62\left(-2\right)^2-5\left(-2\right)+62(−2)2−5(−2)+6
(205)+(8⋅2)\left(\frac{20}{5}\right)+\left(8\cdot2\right)(520)+(8⋅2)
dydx=(4−x)(8−x)\frac{dy}{dx}=\left(4-x\right)\left(8-x\right)dxdy=(4−x)(8−x)
dyy=91+xdx\frac{dy}{y}=\frac{9}{1+x}dxydy=1+x9dx
(x2+8)(x3−3)\left(x^2+8\right)\left(x^3-3\right)(x2+8)(x3−3)
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