@Luigi0210 What is the smallest possible sum of squares of two numbers if the product is -25?
Don't answer, let luigi try :D
oh god so sorry
-slaps bibby- bad
so luigi, where do u start?
I said don't answer, leave it for luigi -.-
this is a terrible question shamil
it's relatively easy.
terribly worded.
the product of two numbers is -25?
I'm only 12 man, give me a break.
LOL he's 12 guys
\[\huge xy = -25\] \[\huge y = -25/x\] \[\huge S = x^2 + y^2\] \[\huge s(x) = x^2 + (\frac{ -25 }{ x })^2\] minimize s(x)
what's up with people trying to insult one's intelligence here?
i'm not, more of a learning experience..
Oh I see.
so luigi, what do you get when you minimize s(x) ? i'll do another step for you \[\huge s(x) = x^2 + 625x^{-2}\] take the first derivative and solve for x.
he claimed to be 12. You can't expect him to know calculus just yet
he's not 12, that was a joke, are you that gullible LOL
either that or it's sarcasm which i didnt catch on to
I still don't get how you're implying that a square can ever be negative
it's the internet. Then again how do i know for sure?
\[\LARGE s'(x)=2x+\frac{625}{3 (x^3)}\] Let's just go along for the ride.. and yea, I'm 13, gosh.
*minus*
uh luigi dat's wrong \[\huge s'(x) = 2x -1250x^{-3}\]
Oh, fml -.- Why do I have to be taught at night? xD
lol, now let's set the equation to equal zero and solve for x.
because if you don't answer, we will all make scary noises at you from your closet while your trying to sleep O:
x = pie!!
I still don't get how you're implying that a square can ever be negative
@sourwing its pi. lol
Okay, take 5 everyone.
\[\huge 2x - 1250x^{-3} = 0\] \[\huge 2x = 1250x^{-3}\] multiply both sides by x^3 \[\huge x^3(2x) = 1250x^{-3}(x^3)\] \[\huge 2x^4 = 1250\] \[\huge x^4 = 625\] and....
I like pie better
Tis 5 ლ(■_■ლ)
plus or minus 5
but yes.
\[\huge S = x^2 + y^2\] \[\huge y = -25/x\] \[\huge y = -25/5 = -5\] \[\huge x = \pm 5\] \[\huge S = (5)^2 + (-5)^2\] \[\huge S = 50\]
Now you dont HAVE to use calculus for this, i just wanted to show how it would be done lui
;-;
You write really horrible vague questions. this is a joke of a question. f u
LOL, my apologies master bibby.
Thank you for finally acknowledging me good day sirs
Join our real-time social learning platform and learn together with your friends!