\(\frac{x-21}{1999}+\frac{x-33}{1987}\le\frac{x+6}{2026}+\frac{x+11}{2031}\)
<=> \(\frac{x-21}{1999}-1+\frac{x-33}{1987}-1\le\frac{x+6}{2026}-1+\frac{x+11}{2031}-1\)
<,=>. \(\frac{x-2020}{1999}+\frac{x-2020}{1987}\le\frac{x-2020}{2026}+\frac{x-2020}{2031}\)
<=> \(\left(x-2020\right)\left(\frac{1}{1999}+\frac{1}{1987}-\frac{1}{2026}-\frac{1}{2031}\right)\le0\) (1)
Vì \(\frac{1}{1999}+\frac{1}{1987}-\frac{1}{2026}-\frac{1}{2031}\ge0\)
Nên (1) \(x-2020\le0\Leftrightarrow x\le2020\)