Solve {l}{7.3*7.3*7.3-2.1*2.1*2.1}{7.3*7.3+7.3*2.1+2.1*2.4}

$$\left. \begin{array} { l } { 7.3 \times 7.3 \times 7.3 - 2.1 \times 2.1 \times 2.1 } \\ { 7.3 \times 7.3 + 7.3 \times 2.1 + 2.1 \times 2.4 } \end{array} \right.$$

Sort

$$73.66,379.756$$

Solution Steps

Multiply 7.3 and 7.3 to get 53.29.

$$sort(53.29\times 7.3-2.1\times 2.1\times 2.1,7.3\times 7.3+7.3\times 2.1+2.1\times 2.4)$$

Multiply 53.29 and 7.3 to get 389.017.

$$sort(389.017-2.1\times 2.1\times 2.1,7.3\times 7.3+7.3\times 2.1+2.1\times 2.4)$$

Multiply 2.1 and 2.1 to get 4.41.

$$sort(389.017-4.41\times 2.1,7.3\times 7.3+7.3\times 2.1+2.1\times 2.4)$$

Multiply 4.41 and 2.1 to get 9.261.

$$sort(389.017-9.261,7.3\times 7.3+7.3\times 2.1+2.1\times 2.4)$$

Subtract 9.261 from 389.017 to get 379.756.

$$sort(379.756,7.3\times 7.3+7.3\times 2.1+2.1\times 2.4)$$

Multiply 7.3 and 7.3 to get 53.29.

$$sort(379.756,53.29+7.3\times 2.1+2.1\times 2.4)$$

Multiply 7.3 and 2.1 to get 15.33.

$$sort(379.756,53.29+15.33+2.1\times 2.4)$$

Add 53.29 and 15.33 to get 68.62.

$$sort(379.756,68.62+2.1\times 2.4)$$

Multiply 2.1 and 2.4 to get 5.04.

$$sort(379.756,68.62+5.04)$$

Add 68.62 and 5.04 to get 73.66.

$$sort(379.756,73.66)$$

To sort the list, start from a single element 379.756.

$$379.756$$

Insert 73.66 to the appropriate location in the new list.

$$73.66,379.756$$

Evaluate

$$379.756,\ 73.66$$