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\frac{\frac{\left(2\times 4+3\right)\times 7}{4}-22}{6-\left(-5\right)}
Divide \frac{2\times 4+3}{4} by \frac{1}{7} by multiplying \frac{2\times 4+3}{4} by the reciprocal of \frac{1}{7}.
\frac{\frac{\left(8+3\right)\times 7}{4}-22}{6-\left(-5\right)}
Multiply 2 and 4 to get 8.
\frac{\frac{11\times 7}{4}-22}{6-\left(-5\right)}
Add 8 and 3 to get 11.
\frac{\frac{77}{4}-22}{6-\left(-5\right)}
Multiply 11 and 7 to get 77.
\frac{\frac{77}{4}-\frac{88}{4}}{6-\left(-5\right)}
Convert 22 to fraction \frac{88}{4}.
\frac{\frac{77-88}{4}}{6-\left(-5\right)}
Since \frac{77}{4} and \frac{88}{4} have the same denominator, subtract them by subtracting their numerators.
\frac{-\frac{11}{4}}{6-\left(-5\right)}
Subtract 88 from 77 to get -11.
\frac{-\frac{11}{4}}{6+5}
The opposite of -5 is 5.
\frac{-\frac{11}{4}}{11}
Add 6 and 5 to get 11.
\frac{-11}{4\times 11}
Express \frac{-\frac{11}{4}}{11} as a single fraction.
\frac{-11}{44}
Multiply 4 and 11 to get 44.
-\frac{1}{4}
Reduce the fraction \frac{-11}{44} to lowest terms by extracting and canceling out 11.