Solve {l}{125+21+10+5+10+30+10+15+5+10+10+104}{7}

$$\left. \begin{array} { l } { 125 + 21 + 10 + 5 + 10 + 30 + 10 + 15 + 5 + 10 + 10 + 104 } \\ { 7 } \end{array} \right.$$

Sort

$$7,355$$

Solution Steps

Add 125 and 21 to get 146.

$$sort(146+10+5+10+30+10+15+5+10+10+104,7)$$

Add 146 and 10 to get 156.

$$sort(156+5+10+30+10+15+5+10+10+104,7)$$

Add 156 and 5 to get 161.

$$sort(161+10+30+10+15+5+10+10+104,7)$$

Add 161 and 10 to get 171.

$$sort(171+30+10+15+5+10+10+104,7)$$

Add 171 and 30 to get 201.

$$sort(201+10+15+5+10+10+104,7)$$

Add 201 and 10 to get 211.

$$sort(211+15+5+10+10+104,7)$$

Add 211 and 15 to get 226.

$$sort(226+5+10+10+104,7)$$

Add 226 and 5 to get 231.

$$sort(231+10+10+104,7)$$

Add 231 and 10 to get 241.

$$sort(241+10+104,7)$$

Add 241 and 10 to get 251.

$$sort(251+104,7)$$

Add 251 and 104 to get 355.

$$sort(355,7)$$

To sort the list, start from a single element 355.

$$355$$

Insert 7 to the appropriate location in the new list.

$$7,355$$

Evaluate

$$355,\ 7$$