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\frac{\left(1\times 4+1\right)\times 3}{4\left(3\times 3+1\right)}\times \frac{1\times 11+5}{11}
Divide \frac{1\times 4+1}{4} by \frac{3\times 3+1}{3} by multiplying \frac{1\times 4+1}{4} by the reciprocal of \frac{3\times 3+1}{3}.
\frac{\left(4+1\right)\times 3}{4\left(3\times 3+1\right)}\times \frac{1\times 11+5}{11}
Multiply 1 and 4 to get 4.
\frac{5\times 3}{4\left(3\times 3+1\right)}\times \frac{1\times 11+5}{11}
Add 4 and 1 to get 5.
\frac{15}{4\left(3\times 3+1\right)}\times \frac{1\times 11+5}{11}
Multiply 5 and 3 to get 15.
\frac{15}{4\left(9+1\right)}\times \frac{1\times 11+5}{11}
Multiply 3 and 3 to get 9.
\frac{15}{4\times 10}\times \frac{1\times 11+5}{11}
Add 9 and 1 to get 10.
\frac{15}{40}\times \frac{1\times 11+5}{11}
Multiply 4 and 10 to get 40.
\frac{3}{8}\times \frac{1\times 11+5}{11}
Reduce the fraction \frac{15}{40} to lowest terms by extracting and canceling out 5.
\frac{3}{8}\times \frac{11+5}{11}
Multiply 1 and 11 to get 11.
\frac{3}{8}\times \frac{16}{11}
Add 11 and 5 to get 16.
\frac{3\times 16}{8\times 11}
Multiply \frac{3}{8} times \frac{16}{11} by multiplying numerator times numerator and denominator times denominator.
\frac{48}{88}
Do the multiplications in the fraction \frac{3\times 16}{8\times 11}.
\frac{6}{11}
Reduce the fraction \frac{48}{88} to lowest terms by extracting and canceling out 8.