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x-y-z-R-x-2-y-3-z-4-x-4-y-5-z-6-Prove-that-x-2-y-4-1-y-2-z-4-1-z-2-x-4-1-x-2-y-2-z-2-2-




Question Number 99513 by naka3546 last updated on 21/Jun/20
x,y,z  ∈  R^+   x^2  + y^3  + z^4   =  x^4  + y^5  + z^6   Prove  that       (x^2 /(y^4 +1))  +  (y^2 /(z^4 +1))  +  (z^2 /(x^4 +1))  ≥  ((x^2 +y^2 +z^2 )/2)
x,y,zR+x2+y3+z4=x4+y5+z6Provethatx2y4+1+y2z4+1+z2x4+1x2+y2+z22
Commented by Rasheed.Sindhi last updated on 21/Jun/20
Mr naka I have tried to answer your q#95846,  please say whether the answer  is correct or incorrect.
You can't use 'macro parameter character #' in math modepleasesaywhethertheansweriscorrectorincorrect.
Commented by naka3546 last updated on 22/Jun/20
I have  confirmed , sir.  That′s  correct.
Ihaveconfirmed,sir.Thatscorrect.

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