Global Extremum – Domain of a parabola and a line – Exercise 3463 Post category:Global Extremum Post comments:0 Comments Exercise Find the maximum value and the minimum value of the function z(x,y)=2x3+4x2+y2−2xyz(x,y)=2x^3+4x^2+y^2-2xyz(x,y)=2x3+4x2+y2−2xy In the domain D={(x,y):y≥x2,y≤4}D=\{ (x,y): y\geq x^2, y\leq 4\}D={(x,y):y≥x2,y≤4} Final Answer Show final answer maxDz(±2,4)=32,minDz(0,0)=0\max_D z(\pm 2,4) = 32,\min_D z(0,0) =0Dmaxz(±2,4)=32,Dminz(0,0)=0 Solution Coming soon… Share with Friends Read more articles Previous PostGlobal Extremum – Domain of a curve with absolute value – Exercise 3471 Next PostGlobal Extremum – Domain of lines – Exercise 3443 You Might Also Like Global Extremum – Domain of ellipse – Exercise 4749 May 6, 2019 Global Extremum – Domain of a circle – Exercise 6538 July 15, 2019 Global Extremum – Domain of lines – Exercise 5529 June 9, 2019 Global Extremum – Domain of a function with fixed negative powers – Exercise 6551 July 23, 2019 Global Extremum – Domain of a circle – Exercise 6543 July 15, 2019 Global Extremum – Domain of ellipse – Exercise 5392 May 15, 2019 Leave a Reply Cancel replyCommentEnter your name or username to comment Enter your email address to comment Enter your website URL (optional) Δ
