1/ Tìm GTLN của M=xy2011+yx2010xy .Dấu "=" xảy ra khi nào?
  2/ Tìm nghiệm nguyên DƯƠNG của pt: {a+3b=15a+b=3c
1/
Ta có:
y2011+201122011y2011y2011y122011
x2010+201022010x2010x2010x122010
So: M=y2011y+x2010x122011+122010
"=" \Leftrightarrow x=4020,y =4022
2/
Từ pt đầu suy ra: b=\frac{15-a}{3}
do a, b nguyên dương nên a chạy từ 0 đến 15 và \frac{15-a}{3}\in z
\Rightarrow b={3;6;9;12}
mặt khác từ pt2 suy ra 15-2b=3^{c}
thay b lần lượt, suy ra c=2
vậy nghiệm của pt là (6;3;2)

1.
M=\frac{\sqrt{y-2011}}{y}+\frac{\sqrt{x-2010}}{x}\leq \frac{1}{2\sqrt{2011}}+\frac{1}{2\sqrt{2010}}
Dấu "=" \Leftrightarrow x=2020; y=4022

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