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\frac{|\left(-\left(\frac{5}{120}+\frac{4}{120}\right)\right)\times 1|}{7}+\frac{1}{24}+\frac{1}{30}
Least common multiple of 24 and 30 is 120. Convert \frac{1}{24} and \frac{1}{30} to fractions with denominator 120.
\frac{|\left(-\frac{5+4}{120}\right)\times 1|}{7}+\frac{1}{24}+\frac{1}{30}
Since \frac{5}{120} and \frac{4}{120} have the same denominator, add them by adding their numerators.
\frac{|\left(-\frac{9}{120}\right)\times 1|}{7}+\frac{1}{24}+\frac{1}{30}
Add 5 and 4 to get 9.
\frac{|-\frac{3}{40}|}{7}+\frac{1}{24}+\frac{1}{30}
Reduce the fraction \frac{9}{120} to lowest terms by extracting and canceling out 3.
\frac{\frac{3}{40}}{7}+\frac{1}{24}+\frac{1}{30}
The absolute value of a real number a is a when a\geq 0, or -a when a<0. The absolute value of -\frac{3}{40} is \frac{3}{40}.
\frac{3}{40\times 7}+\frac{1}{24}+\frac{1}{30}
Express \frac{\frac{3}{40}}{7} as a single fraction.
\frac{3}{280}+\frac{1}{24}+\frac{1}{30}
Multiply 40 and 7 to get 280.
\frac{9}{840}+\frac{35}{840}+\frac{1}{30}
Least common multiple of 280 and 24 is 840. Convert \frac{3}{280} and \frac{1}{24} to fractions with denominator 840.
\frac{9+35}{840}+\frac{1}{30}
Since \frac{9}{840} and \frac{35}{840} have the same denominator, add them by adding their numerators.
\frac{44}{840}+\frac{1}{30}
Add 9 and 35 to get 44.
\frac{11}{210}+\frac{1}{30}
Reduce the fraction \frac{44}{840} to lowest terms by extracting and canceling out 4.
\frac{11}{210}+\frac{7}{210}
Least common multiple of 210 and 30 is 210. Convert \frac{11}{210} and \frac{1}{30} to fractions with denominator 210.
\frac{11+7}{210}
Since \frac{11}{210} and \frac{7}{210} have the same denominator, add them by adding their numerators.
\frac{18}{210}
Add 11 and 7 to get 18.
\frac{3}{35}
Reduce the fraction \frac{18}{210} to lowest terms by extracting and canceling out 6.