Lecture Note
Deciphering Bounded Regions: A Constrained Optimization Review
-
University
Massachusetts Institute of Technology Course
Multivariable CalculusPages
1
Academic year
2022
-
Sporkz
Views
94
p {margin: 0; padding: 0;} .ft00{font-size:20px;font-family:Arial;color:#000000;} .ft01{font-size:18px;font-family:Arial;color:#000000;} .ft02{font-size:18px;font-family:ArialMT;color:#000000;} .ft03{font-size:18px;line-height:23px;font-family:ArialMT;color:#000000;} .ft04{font-size:18px;line-height:20px;font-family:ArialMT;color:#000000;} Review bounded regions and constrained optimization. Warm-up: Here is our region R, which is a disk. The center of the disk is at point (2, 0), and itsradius is 1. A disk, shown in the above figure, is a two-dimensional region. Which of the following expressions describes the region enclosed by these twocurves? Is it x – 2 squared + y squared ≤ 1, or x – 4 squared + y squared ≤ 1, or x –2 squared ≥ 1 – y squared, or x – 2 x – 4 squared ≥ 1 – y squared?
Comments
Related Documents
- Multivariable Chain Rule. Dividing Differentials
- Differentiating Unit Vectors and Scalars
- Increasing and decreasing functionsand the first derivative test
- Increasing or Decreasing as You Move Clockwise?
- Higher Order Derivatives
- Example Problem. Chain Rule for Derivatives
- Parametric Line Questions
- Critical Points Definition
- Mean Value Theorem
- Magnitude: Short and Clear
- Robot Arm Matrix Example 2
- Vector Examples in 2 Dimensions
- Example Problem 3. Chain Rule for Derivatives
- Vector Introduction
- Tangent Plane and Partial Derivatives: A Closer Look
- Functions of Two Variables. Worked Examples
- Continuity in Calculus: Exploring the Concept and Its Graphical Representation
- Are the Points in the Plane?
- Practice Parallelograms
Deciphering Bounded Regions: A Constrained Optimization Review
Recommended Documents
New Documents from this Uni
Please or to post comments