1.)If x^3-xyz=2 y^3-xyz=6 z^3-xyz=20 Find the maximun of x^3+y^3+z^3

2.)If x^2+y=12=y^2+x Find x^2+y^2

*3.) x=(1/sqrt2)+(1/sqrt3)+(1/sqrt4)+...+(1/sqrt1000) find the most Integer that small than or equal x.

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## Comments

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TopNewestareefil baeng

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The second math...is it have a condition for x and y? If they are both interger, you can just put the table and take your answer there!

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Sr, This is how I solve the second problem.

You have : x^2 +y = 12 x+y^2 = 12

Minus those 2, you will have : (x-y)(x+y-1) = 0 x=y=3 will be the answer so I won't do anything with it here.

So x+y = 1. Add those 2 equation up there, you will have : (x+y)^2 -2xy + x + y = 24

Replace x+y. Find xy. Use xy and x+y to know x and y. I think you won't find it...I don't really know!

Thanks for reading this :)

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how do you know that its are =3?

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