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\frac{\left(3\times 9+1\right)\times 21}{9\left(1\times 21+11\right)}
Divide \frac{3\times 9+1}{9} by \frac{1\times 21+11}{21} by multiplying \frac{3\times 9+1}{9} by the reciprocal of \frac{1\times 21+11}{21}.
\frac{7\left(1+3\times 9\right)}{3\left(11+21\right)}
Cancel out 3 in both numerator and denominator.
\frac{7\left(1+27\right)}{3\left(11+21\right)}
Multiply 3 and 9 to get 27.
\frac{7\times 28}{3\left(11+21\right)}
Add 1 and 27 to get 28.
\frac{196}{3\left(11+21\right)}
Multiply 7 and 28 to get 196.
\frac{196}{3\times 32}
Add 11 and 21 to get 32.
\frac{196}{96}
Multiply 3 and 32 to get 96.
\frac{49}{24}
Reduce the fraction \frac{196}{96} to lowest terms by extracting and canceling out 4.