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Find the asymptote for curve x^3 + 2x^2y - xy^2 - 2y^3 + 3xy + 3y^2 + x + 1.

If u=sin inverse (x^2+y^2/x+y) then proof x du/dx + y du/dy = tan U.

Expand tan inverse x,(x-pie/4) with the help of Taylor's theorem.

Expand or proof Log (1+x) from Maclaurin's theorem.

If y=sin(msin inverse x) then Prove (1-x^2)yn+2-(2n+1)xyn+1-(n^2-m^2)yn = 0.

If y=acos(logx)+bsin(logx) then proof x^2y2+xy1+y=0 and x^2yn+2+(2n+1)xyn+1+(n^2+1)yn=0.

Find the nth derivative of i)e^x cos x ii)x^3 sinx