Find absolute extrema on closed regions (using the u’s)? A shipping company handles rectangular boxes provided the sum of the height and the girth does not exceed 96 inches. ( Girth is the perimeter of the base). Find the dimensions of the box of largest volume that the company will ship. This is my work. Let me know if i did it right or if not, what i did wrong. Thanks a lot for your help!!! http://postimg.org/image/k01vjiizt/ http://postimg.org/image/uw2autt0t/ http://postimg.org/image/v1mu3of5f/
calculus or algebra?
calculus 3 please
2l + 2w + h <= 96 is our constraint Legrande multipliers?
flipping back and forth between the pictures gets me a bit lost in the process. these old eyes arent what they used to be :)
I think so yeah. I forgot the fancy words of terminology haha. It is finding absolute extrema on closed regions (using the u’s)
V = lwh Vl = wh; Cl = 2n Vw = lh; Cw = 2n Vh = lw; Ch = n wh = 2n = lh when w=l, and n=l^2 h=2n/l = 2l 6 l^3 <= 96 l = cbrt(96/6) V = 2*96/6 = 32 is what im getting to
did you get 32 as well?
i got that my dimensions were (16,16,32)
http://www.wolframalpha.com/input/?i=maximize+xyz+given+that+2x%2B2y%2Bz%3C%3D+96 the wolf agrees
16,16,32 should maximize the volume yes
you could do that in wolf? wow
but i dont get your process
how could you do in such a short space what i spent 3 papers doing? explain please
@pooja195 @Mehek14
@amistre64
me? years of making mistakes have allowed me to simply avoid the steps that i keep messing up on lol
but did you check my process? Because it is a take home test the professor would take points off for nothing.
@Hero
i tried to follow the pictures you posted, but i cant keep track of them.
i cant say i know what "the u's" refers to so the method may not be my thing
Do you understand the concept @blackstreet23 ?
i guess i do, but i think i might make some mistake in the process. I think i know i got the right answer, but i want to make sure, i just didnt get it for the wrong reasons
@texaschic101
let me find someone who can clear this up @Luigi0210 @amistre64 @sleepyhead314 @sleepyjess
Thanks for that :)
@pooja195
@IrishBoy123 @surjithayer
If you still dont understand the concept and would like a refund, then just tell me and i will be willing to give you, your refund :D
Yes I guess that is the best. I would like the refund
I apologize for not receiving great help D: You will be given your Ob's Back :D
hey yeah. I never got them back :(
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