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\left(\left(\frac{20+3}{3}+\left(3+\frac{150}{5}\right)\times 3\right)\times 2-\frac{89-7}{6}\right)\times 2+18
Multiply 5 and 4 to get 20.
\left(\left(\frac{23}{3}+\left(3+\frac{150}{5}\right)\times 3\right)\times 2-\frac{89-7}{6}\right)\times 2+18
Add 20 and 3 to get 23.
\left(\left(\frac{23}{3}+\left(3+30\right)\times 3\right)\times 2-\frac{89-7}{6}\right)\times 2+18
Divide 150 by 5 to get 30.
\left(\left(\frac{23}{3}+33\times 3\right)\times 2-\frac{89-7}{6}\right)\times 2+18
Add 3 and 30 to get 33.
\left(\left(\frac{23}{3}+99\right)\times 2-\frac{89-7}{6}\right)\times 2+18
Multiply 33 and 3 to get 99.
\left(\left(\frac{23}{3}+\frac{297}{3}\right)\times 2-\frac{89-7}{6}\right)\times 2+18
Convert 99 to fraction \frac{297}{3}.
\left(\frac{23+297}{3}\times 2-\frac{89-7}{6}\right)\times 2+18
Since \frac{23}{3} and \frac{297}{3} have the same denominator, add them by adding their numerators.
\left(\frac{320}{3}\times 2-\frac{89-7}{6}\right)\times 2+18
Add 23 and 297 to get 320.
\left(\frac{320\times 2}{3}-\frac{89-7}{6}\right)\times 2+18
Express \frac{320}{3}\times 2 as a single fraction.
\left(\frac{640}{3}-\frac{89-7}{6}\right)\times 2+18
Multiply 320 and 2 to get 640.
\left(\frac{640}{3}-\frac{82}{6}\right)\times 2+18
Subtract 7 from 89 to get 82.
\left(\frac{640}{3}-\frac{41}{3}\right)\times 2+18
Reduce the fraction \frac{82}{6} to lowest terms by extracting and canceling out 2.
\frac{640-41}{3}\times 2+18
Since \frac{640}{3} and \frac{41}{3} have the same denominator, subtract them by subtracting their numerators.
\frac{599}{3}\times 2+18
Subtract 41 from 640 to get 599.
\frac{599\times 2}{3}+18
Express \frac{599}{3}\times 2 as a single fraction.
\frac{1198}{3}+18
Multiply 599 and 2 to get 1198.
\frac{1198}{3}+\frac{54}{3}
Convert 18 to fraction \frac{54}{3}.
\frac{1198+54}{3}
Since \frac{1198}{3} and \frac{54}{3} have the same denominator, add them by adding their numerators.
\frac{1252}{3}
Add 1198 and 54 to get 1252.