Solve {l}{70.6+112+52+60+153+26.01+72.6+17.8}{+77.6-116+104.6+48-30+84.8}{+14.9+6.9+7.8+68}

$$\left. \begin{array}{l}{ 70.6 + 112 + 52 + 60 + 153 + 26.01 + 72.6 + 17.8 }\\{ + 77.6 - 116 + 104.6 + 48 - 30 + 84.8 }\\{ + 14.9 + 6.9 + 7.8 + 68 }\end{array} \right.$$

Sort

$$97.6,169,564.01$$

Solution Steps

Add 70.6 and 112 to get 182.6.

$$sort(182.6+52+60+153+26.01+72.6+17.8,77.6-116+104.6+48-30+84.8,14.9+6.9+7.8+68)$$

Add 182.6 and 52 to get 234.6.

$$sort(234.6+60+153+26.01+72.6+17.8,77.6-116+104.6+48-30+84.8,14.9+6.9+7.8+68)$$

Add 234.6 and 60 to get 294.6.

$$sort(294.6+153+26.01+72.6+17.8,77.6-116+104.6+48-30+84.8,14.9+6.9+7.8+68)$$

Add 294.6 and 153 to get 447.6.

$$sort(447.6+26.01+72.6+17.8,77.6-116+104.6+48-30+84.8,14.9+6.9+7.8+68)$$

Add 447.6 and 26.01 to get 473.61.

$$sort(473.61+72.6+17.8,77.6-116+104.6+48-30+84.8,14.9+6.9+7.8+68)$$

Add 473.61 and 72.6 to get 546.21.

$$sort(546.21+17.8,77.6-116+104.6+48-30+84.8,14.9+6.9+7.8+68)$$

Add 546.21 and 17.8 to get 564.01.

$$sort(564.01,77.6-116+104.6+48-30+84.8,14.9+6.9+7.8+68)$$

Subtract 116 from 77.6 to get -38.4.

$$sort(564.01,-38.4+104.6+48-30+84.8,14.9+6.9+7.8+68)$$

Add -38.4 and 104.6 to get 66.2.

$$sort(564.01,66.2+48-30+84.8,14.9+6.9+7.8+68)$$

Add 66.2 and 48 to get 114.2.

$$sort(564.01,114.2-30+84.8,14.9+6.9+7.8+68)$$

Subtract 30 from 114.2 to get 84.2.

$$sort(564.01,84.2+84.8,14.9+6.9+7.8+68)$$

Add 84.2 and 84.8 to get 169.

$$sort(564.01,169,14.9+6.9+7.8+68)$$

Add 14.9 and 6.9 to get 21.8.

$$sort(564.01,169,21.8+7.8+68)$$

Add 21.8 and 7.8 to get 29.6.

$$sort(564.01,169,29.6+68)$$

Add 29.6 and 68 to get 97.6.

$$sort(564.01,169,97.6)$$

To sort the list, start from a single element 564.01.

$$564.01$$

Insert 169 to the appropriate location in the new list.

$$169,564.01$$

Insert 97.6 to the appropriate location in the new list.

$$97.6,169,564.01$$

Evaluate

$$564.01,\ 169,\ 97.6$$