\(\frac{20132013}{20152015}=\frac{20132013:10001}{20152015:10001}=\frac{2013}{2015}=1-\frac{2}{2015}\)
\(\frac{20152015}{20172017}=\frac{20152015:10001}{20172017:10001}=\frac{2015}{2017}=1-\frac{1}{2017}\)
\(1-\frac{1}{2015}
ta có : \(\frac{20152015}{20172017}=\frac{2015}{2017}\)
\(\frac{20132013}{20152015}=1-\frac{20132013}{20152015}=\frac{2}{20152015}\)
\(\frac{2015}{2017}=1-\frac{2015}{2017}=\frac{2}{2017}\)
mà \(\frac{2}{2017}>\frac{2}{20152015}\) nên \(\frac{20152015}{20172017}