MATH 0120 Midterm: Math 0120 OptimizationProblems-226

16 views9 pages
31 Jan 2019
School
Department
Course
Professor

Document Summary

Optimization problems: a farmer has 1440 feet of fencing to enclose a rectangular lot and divide it into three equal and parallel sub lots as indicated. Find the dimensions that will maximize the enclosed area. A farmer wishes to enclose a rectangular lot and divide it into three equal and parallel sub lots as indicated. The lot is to have an area of 64,800 square feet. Find the dimensions that will minimize the amount of fencing required: an open rectangular box with a square base is to have a volume of 32 m3. State and solve the dual of this problem. An open rectangular box with a square base is to have a surface area of 48 m2. Find the dimensions that will maximize the volume of the box: a closed rectangular box with a square base is to have a volume of 64 m3. Find the dimensions that will minimize the surface area of the box.

Get access

Grade+
$40 USD/m
Billed monthly
Grade+
Homework Help
Study Guides
Textbook Solutions
Class Notes
Textbook Notes
Booster Class
10 Verified Answers

Related textbook solutions

Related Documents

Related Questions