Solve {l}{-12*3+18:(-12:6+8)}{40+(-9+18+36-7)-(-25+42-23)-14}{3+[9-(4+3)]}

$$\left. \begin{array} { l } { - 12 \cdot 3 + 18 : ( - 12 : 6 + 8 ) } \\ { 40 + ( - 9 + 18 + 36 - 7 ) - ( - 25 + 42 - 23 ) - 14 } \\ { 3 + [ 9 - ( 4 + 3 ) ] } \end{array} \right.$$

Sort

$$-33,5,70$$

Solution Steps

Multiply -12 and 3 to get -36.

$$sort(-36+\frac{18}{\frac{-12}{6}+8},40-9+18+36-7-\left(-25+42-23\right)-14,3+9-\left(4+3\right))$$

Divide -12 by 6 to get -2.

$$sort(-36+\frac{18}{-2+8},40-9+18+36-7-\left(-25+42-23\right)-14,3+9-\left(4+3\right))$$

Add -2 and 8 to get 6.

$$sort(-36+\frac{18}{6},40-9+18+36-7-\left(-25+42-23\right)-14,3+9-\left(4+3\right))$$

Divide 18 by 6 to get 3.

$$sort(-36+3,40-9+18+36-7-\left(-25+42-23\right)-14,3+9-\left(4+3\right))$$

Add -36 and 3 to get -33.

$$sort(-33,40-9+18+36-7-\left(-25+42-23\right)-14,3+9-\left(4+3\right))$$

Subtract 9 from 40 to get 31.

$$sort(-33,31+18+36-7-\left(-25+42-23\right)-14,3+9-\left(4+3\right))$$

Add 31 and 18 to get 49.

$$sort(-33,49+36-7-\left(-25+42-23\right)-14,3+9-\left(4+3\right))$$

Add 49 and 36 to get 85.

$$sort(-33,85-7-\left(-25+42-23\right)-14,3+9-\left(4+3\right))$$

Subtract 7 from 85 to get 78.

$$sort(-33,78-\left(-25+42-23\right)-14,3+9-\left(4+3\right))$$

Add -25 and 42 to get 17.

$$sort(-33,78-\left(17-23\right)-14,3+9-\left(4+3\right))$$

Subtract 23 from 17 to get -6.

$$sort(-33,78-\left(-6\right)-14,3+9-\left(4+3\right))$$

The opposite of -6 is 6.

$$sort(-33,78+6-14,3+9-\left(4+3\right))$$

Add 78 and 6 to get 84.

$$sort(-33,84-14,3+9-\left(4+3\right))$$

Subtract 14 from 84 to get 70.

$$sort(-33,70,3+9-\left(4+3\right))$$

Add 4 and 3 to get 7.

$$sort(-33,70,3+9-7)$$

Subtract 7 from 9 to get 2.

$$sort(-33,70,3+2)$$

Add 3 and 2 to get 5.

$$sort(-33,70,5)$$

To sort the list, start from a single element -33.

$$-33$$

Insert 70 to the appropriate location in the new list.

$$-33,70$$

Insert 5 to the appropriate location in the new list.

$$-33,5,70$$

Evaluate

$$-33,\ 70,\ 5$$