Use the Lagrange mulipliers to find the points on the parabola y=x^2+2x which are the closest to the point(-1,0).

1 comentario

Walter Roberson
Walter Roberson el 15 de Abr. de 2012
http://www.mathworks.com/matlabcentral/answers/6200-tutorial-how-to-ask-a-question-on-answers-and-get-a-fast-answer

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bym
bym el 16 de Abr. de 2012

0 votos

here is a nudge to solving your problem
syms x y L
d = ??? % for you to fill out; distance from (-1,0)
g = d+L*(x^2+2*x-y) % constraint for given parabola
% additional operations here
show some effort, and some additional help may be forthcoming

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Richard Brown
Richard Brown el 15 de Abr. de 2012

0 votos

This is not a Matlab question, it's a calculus homework problem. Define a function f(x,y) that you want to minimise, a constraint c(x,y) = 0, and then solve c(x,y) = 0, together with
grad f = lambda grad c
for x, y, and lambda.

3 comentarios

Dhurgham Kadhim
Dhurgham Kadhim el 16 de Abr. de 2012
It is calculus and matlab as well.
Richard Brown
Richard Brown el 16 de Abr. de 2012
It's pretty straightforward to solve by hand - I recommend you do it that way, you'll learn more if you do.
Divy
Divy el 21 de En. de 2023
nice ra

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el 15 de Abr. de 2012

Comentada:

el 21 de En. de 2023

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