Solve {l}{(125*19)*8}{125*44}{25*32*125}{16*4*125*8}{24*15}

$$\left. \begin{array} { l } { ( 125 \times 19 ) \times 8 } \\ { 125 \times 44 } \\ { 25 \times 32 \times 125 } \\ { 16 \times 4 \times 125 \times 8 } \\ { 24 \times 15 } \end{array} \right.$$

Sort

$$360,5500,19000,64000,100000$$

Solution Steps

Multiply 125 and 19 to get 2375.

$$sort(2375\times 8,125\times 44,25\times 32\times 125,16\times 4\times 125\times 8,24\times 15)$$

Multiply 2375 and 8 to get 19000.

$$sort(19000,125\times 44,25\times 32\times 125,16\times 4\times 125\times 8,24\times 15)$$

Multiply 125 and 44 to get 5500.

$$sort(19000,5500,25\times 32\times 125,16\times 4\times 125\times 8,24\times 15)$$

Multiply 25 and 32 to get 800.

$$sort(19000,5500,800\times 125,16\times 4\times 125\times 8,24\times 15)$$

Multiply 800 and 125 to get 100000.

$$sort(19000,5500,100000,16\times 4\times 125\times 8,24\times 15)$$

Multiply 16 and 4 to get 64.

$$sort(19000,5500,100000,64\times 125\times 8,24\times 15)$$

Multiply 64 and 125 to get 8000.

$$sort(19000,5500,100000,8000\times 8,24\times 15)$$

Multiply 8000 and 8 to get 64000.

$$sort(19000,5500,100000,64000,24\times 15)$$

Multiply 24 and 15 to get 360.

$$sort(19000,5500,100000,64000,360)$$

To sort the list, start from a single element 19000.

$$19000$$

Insert 5500 to the appropriate location in the new list.

$$5500,19000$$

Insert 100000 to the appropriate location in the new list.

$$5500,19000,100000$$

Insert 64000 to the appropriate location in the new list.

$$5500,19000,64000,100000$$

Insert 360 to the appropriate location in the new list.

$$360,5500,19000,64000,100000$$

Evaluate

$$19000,\ 5500,\ 100000,\ 64000,\ 360$$