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\frac{\left(1\times 7+4\right)\times 3}{7\left(2\times 3+1\right)}\times \frac{4\times 22+3}{22}
Divide \frac{1\times 7+4}{7} by \frac{2\times 3+1}{3} by multiplying \frac{1\times 7+4}{7} by the reciprocal of \frac{2\times 3+1}{3}.
\frac{\left(7+4\right)\times 3}{7\left(2\times 3+1\right)}\times \frac{4\times 22+3}{22}
Multiply 1 and 7 to get 7.
\frac{11\times 3}{7\left(2\times 3+1\right)}\times \frac{4\times 22+3}{22}
Add 7 and 4 to get 11.
\frac{33}{7\left(2\times 3+1\right)}\times \frac{4\times 22+3}{22}
Multiply 11 and 3 to get 33.
\frac{33}{7\left(6+1\right)}\times \frac{4\times 22+3}{22}
Multiply 2 and 3 to get 6.
\frac{33}{7\times 7}\times \frac{4\times 22+3}{22}
Add 6 and 1 to get 7.
\frac{33}{49}\times \frac{4\times 22+3}{22}
Multiply 7 and 7 to get 49.
\frac{33}{49}\times \frac{88+3}{22}
Multiply 4 and 22 to get 88.
\frac{33}{49}\times \frac{91}{22}
Add 88 and 3 to get 91.
\frac{33\times 91}{49\times 22}
Multiply \frac{33}{49} times \frac{91}{22} by multiplying numerator times numerator and denominator times denominator.
\frac{3003}{1078}
Do the multiplications in the fraction \frac{33\times 91}{49\times 22}.
\frac{39}{14}
Reduce the fraction \frac{3003}{1078} to lowest terms by extracting and canceling out 77.