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\frac{3.3+13.2+3.4\times 4+3.5\times 3+3.6\times 2.5+3.1\times 0.5+3.7\times 3.5+12+3.3+3.9+2\times 3.7+3\times 3.6}{28.5}
Multiply 3.3 and 4 to get 13.2.
\frac{16.5+3.4\times 4+3.5\times 3+3.6\times 2.5+3.1\times 0.5+3.7\times 3.5+12+3.3+3.9+2\times 3.7+3\times 3.6}{28.5}
Add 3.3 and 13.2 to get 16.5.
\frac{16.5+13.6+3.5\times 3+3.6\times 2.5+3.1\times 0.5+3.7\times 3.5+12+3.3+3.9+2\times 3.7+3\times 3.6}{28.5}
Multiply 3.4 and 4 to get 13.6.
\frac{30.1+3.5\times 3+3.6\times 2.5+3.1\times 0.5+3.7\times 3.5+12+3.3+3.9+2\times 3.7+3\times 3.6}{28.5}
Add 16.5 and 13.6 to get 30.1.
\frac{30.1+10.5+3.6\times 2.5+3.1\times 0.5+3.7\times 3.5+12+3.3+3.9+2\times 3.7+3\times 3.6}{28.5}
Multiply 3.5 and 3 to get 10.5.
\frac{40.6+3.6\times 2.5+3.1\times 0.5+3.7\times 3.5+12+3.3+3.9+2\times 3.7+3\times 3.6}{28.5}
Add 30.1 and 10.5 to get 40.6.
\frac{40.6+9+3.1\times 0.5+3.7\times 3.5+12+3.3+3.9+2\times 3.7+3\times 3.6}{28.5}
Multiply 3.6 and 2.5 to get 9.
\frac{49.6+3.1\times 0.5+3.7\times 3.5+12+3.3+3.9+2\times 3.7+3\times 3.6}{28.5}
Add 40.6 and 9 to get 49.6.
\frac{49.6+1.55+3.7\times 3.5+12+3.3+3.9+2\times 3.7+3\times 3.6}{28.5}
Multiply 3.1 and 0.5 to get 1.55.
\frac{51.15+3.7\times 3.5+12+3.3+3.9+2\times 3.7+3\times 3.6}{28.5}
Add 49.6 and 1.55 to get 51.15.
\frac{51.15+12.95+12+3.3+3.9+2\times 3.7+3\times 3.6}{28.5}
Multiply 3.7 and 3.5 to get 12.95.
\frac{64.1+12+3.3+3.9+2\times 3.7+3\times 3.6}{28.5}
Add 51.15 and 12.95 to get 64.1.
\frac{76.1+3.3+3.9+2\times 3.7+3\times 3.6}{28.5}
Add 64.1 and 12 to get 76.1.
\frac{79.4+3.9+2\times 3.7+3\times 3.6}{28.5}
Add 76.1 and 3.3 to get 79.4.
\frac{83.3+2\times 3.7+3\times 3.6}{28.5}
Add 79.4 and 3.9 to get 83.3.
\frac{83.3+7.4+3\times 3.6}{28.5}
Multiply 2 and 3.7 to get 7.4.
\frac{90.7+3\times 3.6}{28.5}
Add 83.3 and 7.4 to get 90.7.
\frac{90.7+10.8}{28.5}
Multiply 3 and 3.6 to get 10.8.
\frac{101.5}{28.5}
Add 90.7 and 10.8 to get 101.5.
\frac{1015}{285}
Expand \frac{101.5}{28.5} by multiplying both numerator and the denominator by 10.
\frac{203}{57}
Reduce the fraction \frac{1015}{285} to lowest terms by extracting and canceling out 5.