∫(tan3xsec4x)dx\int\left(tan^3xsec^4x\right)dx∫(tan3xsec4x)dx
dydx=4x+53y+1\frac{dy}{dx}=\frac{4x+5}{3y+1}dxdy=3y+14x+5
3x5+5x2⋅3x23x^5+5x^2\cdot3x^23x5+5x2⋅3x2
5y.y5y.y5y.y
sin∞tg∞=cos∞\frac{sin\infty}{tg\infty}=cos\inftytg∞sin∞=cos∞
5x2−45x+20=05x^2-45x+20=05x2−45x+20=0
3x3−4x2+5x1+63x+2\frac{3x^3-4x^2+5x^1+6}{3x+2}3x+23x3−4x2+5x1+6
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