lagrangians in economics: constrained optimization

  Рет қаралды 17,161

econ with emily

econ with emily

2 жыл бұрын

the lagrangian method is often introduced in intermediate microeconomics. it's a very math heavy method, but incredibly useful. this video walks through the lagrange method in general.

Пікірлер: 32
@ananyavashishtha4199
@ananyavashishtha4199
Please make some more videos on relevant economics topics...you make it so easy to understand
@Knux4262
@Knux4262 2 жыл бұрын
the lagrangians are my favorite sci fi villains
@user-ci1kb1gj5c
@user-ci1kb1gj5c
"Let's put the fancy math terminology aside for a second" - A Beautiful Start. ❤️. Best of luck for your PhD.
@disintegratev6951
@disintegratev6951 Жыл бұрын
actually the best video on this topic, was very sad to see you stopped making videos.
@boracelikturk369
@boracelikturk369
Nicely explained. Thank you for the clarifications.
@kitaolivia
@kitaolivia Жыл бұрын
Girl, thanks so much for this video! You made it super clear
@drcraigwebb
@drcraigwebb
Really like how you made this. Talking to camera, using the iPad, it is so clear. I remember having to make videos during the pandemic (not any more, thank goodness) and it is really hard to do it this well. All the best with your PhD :)
@PreciousPaws_
@PreciousPaws_
Thank you for saving my life. I had no idea how Lagrangians worked
@boetvanbavel9410
@boetvanbavel9410
This was super well explained and easy to follow!!
@yuemengji909
@yuemengji909
I need your video!!!!! Please make more videos bout math in eco!!!! Love you!!
@maikek1522
@maikek1522
Great video, I am preparing my final exam and it was very helpful
@sophialindsay8892
@sophialindsay8892 Жыл бұрын
This was so great! thank you so much!
@AlhambraDream
@AlhambraDream 2 жыл бұрын
Gorgeous channel.
@christhiansalazar279
@christhiansalazar279 Жыл бұрын
So helpful!
@COMPTROL
@COMPTROL
Thanks a lot for this lecture. Greetings from Turkey.
@elizabethschannel7568
@elizabethschannel7568 Жыл бұрын
brilliant, thanks x
@hittingstacks-orientalpers7239
@hittingstacks-orientalpers7239
So if there is a minimization problem do we use f'(x) minus g'(x)=0 Whilst maximization problem do we use f'(x) plus g'(x)=0? f'(x) being the derivation of objection function, whilst g'(x) being the constraint function? i.e. maximize problems for maximizing profit, minimize problems for minimizing cost.
@islandwolfgrl
@islandwolfgrl Жыл бұрын
so helpful!!
@tariqueaziz233
@tariqueaziz233 Жыл бұрын
I'm from India,studying in Amu,helpful video.
@allbicepsnobrains
@allbicepsnobrains Жыл бұрын
Love this thx
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