Solve (5654-34,1*1+5654-5,7+19256*3,8)*1,1*1,1*1,2

$$( 5654 - 34,1 \cdot 1 + 5654 - 5,7 + 19256 \cdot 3,8 ) \cdot 1,1 \cdot 1,1 \cdot 1,2$$

Evaluate

$$122608,332$$

Solution Steps

Multiply 34,1 and 1 to get 34,1.

$$\left(5654-34,1+5654-5,7+19256\times 3,8\right)\times 1,1\times 1,1\times 1,2$$

Subtract 34,1 from 5654 to get 5619,9.

$$\left(5619,9+5654-5,7+19256\times 3,8\right)\times 1,1\times 1,1\times 1,2$$

Add 5619,9 and 5654 to get 11273,9.

$$\left(11273,9-5,7+19256\times 3,8\right)\times 1,1\times 1,1\times 1,2$$

Subtract 5,7 from 11273,9 to get 11268,2.

$$\left(11268,2+19256\times 3,8\right)\times 1,1\times 1,1\times 1,2$$

Multiply 19256 and 3,8 to get 73172,8.

$$\left(11268,2+73172,8\right)\times 1,1\times 1,1\times 1,2$$

Add 11268,2 and 73172,8 to get 84441.

$$84441\times 1,1\times 1,1\times 1,2$$

Multiply 84441 and 1,1 to get 92885,1.

$$92885,1\times 1,1\times 1,2$$

Multiply 92885,1 and 1,1 to get 102173,61.

$$102173,61\times 1,2$$

Multiply 102173,61 and 1,2 to get 122608,332.

$$122608,332$$

Factor

$$\frac{7 \cdot 4021 \cdot 3 ^ {2} \cdot 11 ^ {2}}{2 \cdot 5 ^ {3}} = 122608\frac{83}{250} = 122608.332$$