Suppose We Have An Equality Optimization Problem As Follows #344
Suppose we have an equality optimization problem as follows: Minimize f(x, y) = x + 2y subject to x<sup>2</sup> + y<sup>2</sup> – 4 = 0. While solving the above equation we get x = ± \(\frac {2}{\sqrt 5}\), y = ± \(\frac {4}{\sqrt 5}\), λ = ± \(\frac {\sqrt 5}{4}\). At what value of x and y does the function f(x, y) has its minimum value?
This multiple choice question (MCQ) is related to the book/course
gs gs126 Neural Networks.
It can also be found in
gs gs126 Support Vector Machines - Support Vector Machines - Quiz No.1.
Suppose we have an equality optimization problem as follows: Minimize f(x, y) = x + 2y subject to x2 + y2 – 4 = 0. While solving the above equation we get x = ± \(\frac {2}{\sqrt 5}\), y = ± \(\frac {4}{\sqrt 5}\), λ = ± \(\frac {\sqrt 5}{4}\). At what value of x and y does the function f(x, y) has its minimum value?
–\(\frac {2}{\sqrt 5}, – \frac {4}{\sqrt 5}\)
\(\frac {2}{\sqrt 5}, – \frac {4}{\sqrt 5}\)
–\(\frac {2}{\sqrt 5}, \frac {4}{\sqrt 5}\)
\(\frac {2}{\sqrt 5}, \frac {4}{\sqrt 5}\)
Similar question(s) are as followings:
Online Quizzes of gs126 Neural Networks
Decision Trees - Decision Trees – Inductive Bias - Quiz No.1
gs gs126 Neural Networks
Online Quizzes
Support Vector Machines - Large Margin Intuition - Quiz No.1
gs gs126 Neural Networks
Online Quizzes
