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Mathematics 12 Online
OpenStudy (anonymous):

Please don't tell my the answer just lead me into the right direction. Alert you have to be a super genius to solve.

OpenStudy (anonymous):

x,y,z are the reals that satisfy \[2x^{2}y ^{2}+x ^{2}+2y ^{2}=87\] \[2y ^{2}z ^{2} + y ^{2} +z ^{2} = 82\] \[2z ^{2}x ^{2} + 2z ^{2}+x ^{2} = 119\]

OpenStudy (goldphenoix):

This is what Open Study is made for. To help people understand what they're doing. ;)

OpenStudy (anonymous):

Yeah, but I really don't want people to explain than tell me the answer I just want that to guide me and explain how don't tell me the answer.

OpenStudy (anonymous):

Thank you for helping me with my mathematics though :)

OpenStudy (goldphenoix):

If people are just telling you the answer, then report them.(That's how I got a warning) They're not allowed to tell you the answer (Even though so many people are doing it), without showing some work/proof. According to the Code of Conduct: "Don't devalue the question/answer process! Don't provide someone with just the answer - explain the process, and help guide them through understanding the problem. Don't just provide the answer to a problem when someone else is in the middle of helping! But if you want to help, by all means, join in!"

OpenStudy (anonymous):

Thanks but can you help me with this problem in simple terms everyone else cant't explain. For my class.

OpenStudy (goldphenoix):

I can't help you, I have to go to sleep. But I'm sure someone will help you within a few minutes. ;)

OpenStudy (anonymous):

Alright but thanks for telling me instead of ditching out good night.

OpenStudy (anonymous):

Wait that's not the whole question

OpenStudy (anonymous):

Determine(\[xyz)^{2}\]

OpenStudy (anonymous):

That"s what it says at the end sorry for the inconvenience .

OpenStudy (whpalmer4):

Would you believe there are 16 solutions? You get 2 different values for \((x y z)^2\) Now, how to get them without computer assistance...hmm...

OpenStudy (anonymous):

All I know is that the solutions have to be integers between 0 & 999

OpenStudy (anonymous):

Well the solution but I have no idea how to do

OpenStudy (whpalmer4):

Hmm. That doesn't square with what I see.

OpenStudy (whpalmer4):

Wait, when you say "the solutions" are you referring to the values of \(x,y,z\) or \((xyz)^2\)? The latter meet that restriction, the former do not.

OpenStudy (anonymous):

I thought that we need to use the method of elimination or substitution but that never worked. Oh I don't understand. :(

OpenStudy (whpalmer4):

I guess the 0 < solution < 999 eliminates half of the solutions I see (the complex ones).

OpenStudy (anonymous):

These solutions are all reals not like infinity or something like that.

OpenStudy (anonymous):

I mean the values for x y z and then to figure it out.

OpenStudy (anonymous):

No wait I barely understand algebra don't confuse me please.

OpenStudy (whpalmer4):

What class is this for?

OpenStudy (anonymous):

Nope I'll never give up and this class just some online college work I guess.

OpenStudy (anonymous):

maybe high school.

OpenStudy (blurbendy):

you could probably start by eliminating x^2 by multiplying -1 to the last equation, so you'd have +x^2 in the first equation and -x^2 in the last equation

OpenStudy (anonymous):

hmm thanks for the input so using the elimination method.

OpenStudy (blurbendy):

yep

OpenStudy (anonymous):

how so can you give me a pictorial representation

OpenStudy (anonymous):

you like write it

OpenStudy (anonymous):

because how who you be able to use the elimination method when you aren't able to match the variables together.

OpenStudy (anonymous):

Using the first equation and last equation of course.

OpenStudy (blurbendy):

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