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\frac{100}{5}+95\times \frac{2}{25}+83\times \frac{6}{25}+68\times \frac{2}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Multiply 100 and \frac{1}{5} to get \frac{100}{5}.
20+95\times \frac{2}{25}+83\times \frac{6}{25}+68\times \frac{2}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Divide 100 by 5 to get 20.
20+\frac{95\times 2}{25}+83\times \frac{6}{25}+68\times \frac{2}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Express 95\times \frac{2}{25} as a single fraction.
20+\frac{190}{25}+83\times \frac{6}{25}+68\times \frac{2}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Multiply 95 and 2 to get 190.
20+\frac{38}{5}+83\times \frac{6}{25}+68\times \frac{2}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Reduce the fraction \frac{190}{25} to lowest terms by extracting and canceling out 5.
\frac{100}{5}+\frac{38}{5}+83\times \frac{6}{25}+68\times \frac{2}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Convert 20 to fraction \frac{100}{5}.
\frac{100+38}{5}+83\times \frac{6}{25}+68\times \frac{2}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Since \frac{100}{5} and \frac{38}{5} have the same denominator, add them by adding their numerators.
\frac{138}{5}+83\times \frac{6}{25}+68\times \frac{2}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Add 100 and 38 to get 138.
\frac{138}{5}+\frac{83\times 6}{25}+68\times \frac{2}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Express 83\times \frac{6}{25} as a single fraction.
\frac{138}{5}+\frac{498}{25}+68\times \frac{2}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Multiply 83 and 6 to get 498.
\frac{690}{25}+\frac{498}{25}+68\times \frac{2}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Least common multiple of 5 and 25 is 25. Convert \frac{138}{5} and \frac{498}{25} to fractions with denominator 25.
\frac{690+498}{25}+68\times \frac{2}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Since \frac{690}{25} and \frac{498}{25} have the same denominator, add them by adding their numerators.
\frac{1188}{25}+68\times \frac{2}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Add 690 and 498 to get 1188.
\frac{1188}{25}+\frac{68\times 2}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Express 68\times \frac{2}{25} as a single fraction.
\frac{1188}{25}+\frac{136}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Multiply 68 and 2 to get 136.
\frac{1188+136}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Since \frac{1188}{25} and \frac{136}{25} have the same denominator, add them by adding their numerators.
\frac{1324}{25}+75\times \frac{2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Add 1188 and 136 to get 1324.
\frac{1324}{25}+\frac{75\times 2}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Express 75\times \frac{2}{25} as a single fraction.
\frac{1324}{25}+\frac{150}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Multiply 75 and 2 to get 150.
\frac{1324+150}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Since \frac{1324}{25} and \frac{150}{25} have the same denominator, add them by adding their numerators.
\frac{1474}{25}+89\times \frac{3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Add 1324 and 150 to get 1474.
\frac{1474}{25}+\frac{89\times 3}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Express 89\times \frac{3}{25} as a single fraction.
\frac{1474}{25}+\frac{267}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Multiply 89 and 3 to get 267.
\frac{1474+267}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Since \frac{1474}{25} and \frac{267}{25} have the same denominator, add them by adding their numerators.
\frac{1741}{25}+60\times \frac{1}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Add 1474 and 267 to get 1741.
\frac{1741}{25}+\frac{60}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Multiply 60 and \frac{1}{25} to get \frac{60}{25}.
\frac{1741+60}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Since \frac{1741}{25} and \frac{60}{25} have the same denominator, add them by adding their numerators.
\frac{1801}{25}+91\times \frac{2}{25}+89\times \frac{2}{25}
Add 1741 and 60 to get 1801.
\frac{1801}{25}+\frac{91\times 2}{25}+89\times \frac{2}{25}
Express 91\times \frac{2}{25} as a single fraction.
\frac{1801}{25}+\frac{182}{25}+89\times \frac{2}{25}
Multiply 91 and 2 to get 182.
\frac{1801+182}{25}+89\times \frac{2}{25}
Since \frac{1801}{25} and \frac{182}{25} have the same denominator, add them by adding their numerators.
\frac{1983}{25}+89\times \frac{2}{25}
Add 1801 and 182 to get 1983.
\frac{1983}{25}+\frac{89\times 2}{25}
Express 89\times \frac{2}{25} as a single fraction.
\frac{1983}{25}+\frac{178}{25}
Multiply 89 and 2 to get 178.
\frac{1983+178}{25}
Since \frac{1983}{25} and \frac{178}{25} have the same denominator, add them by adding their numerators.
\frac{2161}{25}
Add 1983 and 178 to get 2161.