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INXANG

INXANG

Đăng ký: 04-01-2018
Offline Đăng nhập: 17-09-2018 - 18:05
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#714361 $$\sum a/(a+b) <=(k^3+3k^2+2)/((k+1)(k^2+1))$$

Gửi bởi INXANG trong 14-08-2018 - 16:07

https://nguyenhuyena...huc-thuoc-1k-k/


#713875 Luofangxiang BĐT

Gửi bởi INXANG trong 05-08-2018 - 13:51

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#713874 Luofangxiang BĐT

Gửi bởi INXANG trong 05-08-2018 - 13:46

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#713873 Luofangxiang BĐT

Gửi bởi INXANG trong 05-08-2018 - 13:42

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#713872 Luofangxiang BĐT

Gửi bởi INXANG trong 05-08-2018 - 13:34

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#713867 $a+b+c=1$ \[\sum a/\sqrt{1/b-1}\leq 3...

Gửi bởi INXANG trong 05-08-2018 - 13:09

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#713866 $yz+zx+xy=1$ \[(\sum 4x/(x+5))^2< \sum y/(x(y+z)...

Gửi bởi INXANG trong 05-08-2018 - 13:02

7.GIF




#713865 $a+b+c=x+y+z$ \[\frac{a}{b+x}+\f...

Gửi bởi INXANG trong 05-08-2018 - 12:56

If $a,b,c>0, x,y,z\geq0$ and $a+b+c=x+y+z$, then $\frac{a}{b+x}+\frac{b}{c+y}+\frac{c}{a+z}>1$

 

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#713863 $x^2+y^2+z^2+2xyz+1\geq 2(xy+yz+zx)$

Gửi bởi INXANG trong 05-08-2018 - 12:37

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#713862 $\frac{a^4+b^4+c^4}{ab+bc+ca}+\frac{3...

Gửi bởi INXANG trong 05-08-2018 - 12:27

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#713861 $\frac{a^4+b^4+c^4}{ab+bc+ca}+\frac{3...

Gửi bởi INXANG trong 05-08-2018 - 12:23

https://artofproblem...1158088p5573531




#713860 $\frac{a^4+b^4+c^4}{ab+bc+ca}+\frac{3...

Gửi bởi INXANG trong 05-08-2018 - 12:22

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#713859 $\frac{a^4+b^4+c^4}{ab+bc+ca}+\frac{3...

Gửi bởi INXANG trong 05-08-2018 - 12:17

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#713858 $\frac{a^4+b^4+c^4}{ab+bc+ca}+\frac{3...

Gửi bởi INXANG trong 05-08-2018 - 12:11

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#713857 $\sum\sqrt{4a^2+ab+4b^2}\leq\dfrac{5(...

Gửi bởi INXANG trong 05-08-2018 - 11:46

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