Question

another tricky bonus question...

Answer 1

\[\int\limits_{?}^{?}\int\limits_{?}^{?}\int\limits_{?}^{?} dv\] set up the integral in the following order dv=dxdydz. then, find the region.

Answer 2

that IS the complete question and i have the answer but don't know how it's solved.

Answer 3

Without limits or the function to be integrated... there's not much to do here.

Answer 4

no

Answer 5

i will post later, gotta get ready for an exam that starts in an hour. check back later please.

Answer 6

luckily i won't need it for the exam, it's a bonus no one was able to get anyway

Answer 7

don't worry, you will never see this after final

Answer 8

diff eq?

Answer 9

thought i need calc II for diff eq i'm taking next

Answer 10

calc III

Answer 11

m\[\int\limits\limits_{0}^{1} \int\limits\limits_{-\sqrt{1-z}}^{\sqrt{1-z}} \int\limits\limits_{y ^{2}}^{1-z} dxdydz\]

Answer 12

that's answer?

Answer 13

and then integrate but i have no idea where the limits come from

Answer 14

x(1-z)-x(y^2) then integrate with respect to y, then z

Answer 15

where did you did the limits from ?

Answer 16

that's the answer. don't know how you get it

Answer 17

If you can take picture of actual problem, maybe I can figure it out

Answer 18

it's the exact question what i wrote. no limits. just has "D" under the 3 integrals.

Answer 19

to indicate region, i thought

Answer 20

they might have left it out by mistake

Answer 21

i don't think they did

Answer 22

the teacher was solving the test problems and then got to the bonus question and then he just wrote down the limits and looked at the class like "do you get it"? and then the whole class did the ahhhh i got it kind of sounds and i didn't want to look like an idiot and didn't ask any questions.

Answer 23

let me try to plot these limit and see if they mean anything

Answer 24

i wish i had maple or something