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\frac{21952}{27}-14\times \left(\frac{28}{3}\right)^{2}
Calculate \frac{28}{3} to the power of 3 and get \frac{21952}{27}.
\frac{21952}{27}-14\times \frac{784}{9}
Calculate \frac{28}{3} to the power of 2 and get \frac{784}{9}.
\frac{21952}{27}-\frac{14\times 784}{9}
Express 14\times \frac{784}{9} as a single fraction.
\frac{21952}{27}-\frac{10976}{9}
Multiply 14 and 784 to get 10976.
\frac{21952}{27}-\frac{32928}{27}
Least common multiple of 27 and 9 is 27. Convert \frac{21952}{27} and \frac{10976}{9} to fractions with denominator 27.
\frac{21952-32928}{27}
Since \frac{21952}{27} and \frac{32928}{27} have the same denominator, subtract them by subtracting their numerators.
-\frac{10976}{27}
Subtract 32928 from 21952 to get -10976.