Solve {c}{13+5[2+8*(12div4)+(6+8)sqrt{16}]+32}{7+3(2+8*3+14*4)+32}

$$\left. \begin{array} { c } { 13 + 5 [ 2 + 8 \times ( 12 \div 4 ) + ( 6 + 8 ) \sqrt { 16 } ] + 32 } \\ { 7 + 3 ( 2 + 8 \times 3 + 14 \times 4 ) + 32 } \end{array} \right.$$

Sort

$$285,455$$

Solution Steps

Divide 12 by 4 to get 3.

$$sort(13+5\left(2+8\times 3+\left(6+8\right)\sqrt{16}\right)+32,7+3\left(2+8\times 3+14\times 4\right)+32)$$

Multiply 8 and 3 to get 24.

$$sort(13+5\left(2+24+\left(6+8\right)\sqrt{16}\right)+32,7+3\left(2+8\times 3+14\times 4\right)+32)$$

Add 2 and 24 to get 26.

$$sort(13+5\left(26+\left(6+8\right)\sqrt{16}\right)+32,7+3\left(2+8\times 3+14\times 4\right)+32)$$

Add 6 and 8 to get 14.

$$sort(13+5\left(26+14\sqrt{16}\right)+32,7+3\left(2+8\times 3+14\times 4\right)+32)$$

Calculate the square root of 16 and get 4.

$$sort(13+5\left(26+14\times 4\right)+32,7+3\left(2+8\times 3+14\times 4\right)+32)$$

Multiply 14 and 4 to get 56.

$$sort(13+5\left(26+56\right)+32,7+3\left(2+8\times 3+14\times 4\right)+32)$$

Add 26 and 56 to get 82.

$$sort(13+5\times 82+32,7+3\left(2+8\times 3+14\times 4\right)+32)$$

Multiply 5 and 82 to get 410.

$$sort(13+410+32,7+3\left(2+8\times 3+14\times 4\right)+32)$$

Add 13 and 410 to get 423.

$$sort(423+32,7+3\left(2+8\times 3+14\times 4\right)+32)$$

Add 423 and 32 to get 455.

$$sort(455,7+3\left(2+8\times 3+14\times 4\right)+32)$$

Multiply 8 and 3 to get 24. Multiply 14 and 4 to get 56.

$$sort(455,7+3\left(2+24+56\right)+32)$$

Add 2 and 24 to get 26.

$$sort(455,7+3\left(26+56\right)+32)$$

Add 26 and 56 to get 82.

$$sort(455,7+3\times 82+32)$$

Multiply 3 and 82 to get 246.

$$sort(455,7+246+32)$$

Add 7 and 246 to get 253.

$$sort(455,253+32)$$

Add 253 and 32 to get 285.

$$sort(455,285)$$

To sort the list, start from a single element 455.

$$455$$

Insert 285 to the appropriate location in the new list.

$$285,455$$

Evaluate

$$455,\ 285$$