#help

60 messages · Page 1 of 1 (latest)

uncut forge
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please help

i understand that the x^2+2xy+4y^2=9 is the constraint
i just dont understand the theory on what the f(x,y) is

karmic ravineBOT
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uncut forge
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@kindred seal are you of any help bro?

kindred seal
iron saffron
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I’m not sure but you want to find the minimum of the function with respect to y right? So derive each side with respect to y and look when it equates to 0, im not sure though I didn’t really do multi variable calculus yet

uncut forge
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nah thats not what its asking

kindred seal
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okay

iron saffron
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Ok ok sorry

uncut forge
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no its okay its very hard question

kindred seal
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its a new thing

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we havent heard of

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ik someone who can help

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@exotic void

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@exotic void

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@exotic void

exotic void
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Coffe

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This is ur end

uncut forge
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da puppy please help sadcat

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@kindred seal 😭

kindred seal
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@hexed obsidian help him please

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his pain is inbearble by me

hexed obsidian
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What happened

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Bro Lagrange multiplers are such ass despair

exotic void
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What do u even need help with

hexed obsidian
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Wait lemme read the question

exotic void
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This looks very easy

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Did u calculate the gradient yet?

uncut forge
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i dont know what

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f(x,y) is

exotic void
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f(x,y) = y

uncut forge
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wut

exotic void
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U want to minimize the y value

hexed obsidian
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Do this

exotic void
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Therefore f(x,y) = y

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U don’t care what the x value is

uncut forge
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idk why but for some reason i was trying to find the middle of the elipse

exotic void
hexed obsidian
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And to find riggmost point use f(x,y)=x

exotic void
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lol

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Well anyway

uncut forge
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idk why i missed that

hexed obsidian
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Right*

uncut forge
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give me 10 mins ill do it now

exotic void
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Ping Boris when u need more help

hexed obsidian
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No worries now u solved the problem ☺️

hexed obsidian
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Pls do the algebra correct I don't wanna proofread despair

exotic void
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~~ u have time since u spoiler urself the riddle ~~

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Btw as a check for u

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It’s trivial to see that y =- sqrt 3 is the min value

hexed obsidian
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What happened to your 2 points on sphere brownian motion btw that sounded like a fun topic to delve deeper into

uncut forge
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@hexed obsidian @exotic void 🎉

hexed obsidian
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Wooohoo very nice

uncut forge
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thanks guys

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+close