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\frac{2600+11}{26}-\left(\frac{73\times 39+7}{39}-\frac{69\times 26+25}{26}\right)
Multiply 100 and 26 to get 2600.
\frac{2611}{26}-\left(\frac{73\times 39+7}{39}-\frac{69\times 26+25}{26}\right)
Add 2600 and 11 to get 2611.
\frac{2611}{26}-\left(\frac{2847+7}{39}-\frac{69\times 26+25}{26}\right)
Multiply 73 and 39 to get 2847.
\frac{2611}{26}-\left(\frac{2854}{39}-\frac{69\times 26+25}{26}\right)
Add 2847 and 7 to get 2854.
\frac{2611}{26}-\left(\frac{2854}{39}-\frac{1794+25}{26}\right)
Multiply 69 and 26 to get 1794.
\frac{2611}{26}-\left(\frac{2854}{39}-\frac{1819}{26}\right)
Add 1794 and 25 to get 1819.
\frac{2611}{26}-\left(\frac{5708}{78}-\frac{5457}{78}\right)
Least common multiple of 39 and 26 is 78. Convert \frac{2854}{39} and \frac{1819}{26} to fractions with denominator 78.
\frac{2611}{26}-\frac{5708-5457}{78}
Since \frac{5708}{78} and \frac{5457}{78} have the same denominator, subtract them by subtracting their numerators.
\frac{2611}{26}-\frac{251}{78}
Subtract 5457 from 5708 to get 251.
\frac{7833}{78}-\frac{251}{78}
Least common multiple of 26 and 78 is 78. Convert \frac{2611}{26} and \frac{251}{78} to fractions with denominator 78.
\frac{7833-251}{78}
Since \frac{7833}{78} and \frac{251}{78} have the same denominator, subtract them by subtracting their numerators.
\frac{7582}{78}
Subtract 251 from 7833 to get 7582.
\frac{3791}{39}
Reduce the fraction \frac{7582}{78} to lowest terms by extracting and canceling out 2.