Given that dydx=3x2−2−3xx3,x≠0\frac{\dd y}{\dd x}=3x^2-\frac{2-3x}{x^3},\quad x\ne0dxdy=3x2−x32−3x,x=0 and y=5y=5y=5 when x=1x=1x=1, find yyy in terms of xxx. Ay=13x3+x−2−3x−1+623y=\frac13x^3+x^{-2}-3x^{-1}+6\frac23y=31x3+x−2−3x−1+632By=x3+12x−2−3x−1+612y=x^3+\frac12x^{-2}-3x^{-1}+6\frac12y=x3+21x−2−3x−1+621Cy=x3+x−2−3x−1+6y=x^3+x^{-2}-3x^{-1}+6y=x3+x−2−3x−1+6Dy=x3+x−2−x−1+4y=x^3+x^{-2}-x^{-1}+4y=x3+x−2−x−1+4Ey=x3+2x−2−x−1+3y=x^3+2x^{-2}-x^{-1}+3y=x3+2x−2−x−1+3Fy=3x3+x−2−x−1+2y=3x^3+x^{-2}-x^{-1}+2y=3x3+x−2−x−1+2