| ( | 379 2 | + | 248 | ) | ÷ | 31 | × | x | + | 587 2 | ÷ | 31 | × | ( | x | + | 15 | ) | + | 124 | ÷ | 31 | × | ( | x | + | 30 | ) | = | 1291 |
| Left side of the equation = | ( | 379 2 | + | 248 | ) | × | 1 31 | x | + | 587 62 | ( | x | + | 15 | ) | + | 4 | ( | x | + | 30 | ) |
| ( | 379 2 | + | 248 | ) | × | 1 31 | x | + | 587 62 | ( | x | + | 15 | ) | + | 4 | ( | x | + | 30 | ) | = | 1291 |
| Left side of the equation = | 379 2 | × | 1 31 | x | + | 248 | × | 1 31 | x | + | 587 62 | ( | x | + | 15 | ) | + | 4 | ( | x | + | 30 | ) |
| = | 379 62 | x | + | 8 | x | + | 587 62 | ( | x | + | 15 | ) | + | 4 | ( | x | + | 30 | ) |
| = | 875 62 | x | + | 587 62 | ( | x | + | 15 | ) | + | 4 | ( | x | + | 30 | ) |
| = | 875 62 | x | + | 587 62 | x | + | 587 62 | × | 15 | + | 4 | ( | x | + | 30 | ) |
| = | 875 62 | x | + | 587 62 | x | + | 8805 62 | + | 4 | ( | x | + | 30 | ) |
| = | 731 31 | x | + | 8805 62 | + | 4 | ( | x | + | 30 | ) |
| = | 731 31 | x | + | 8805 62 | + | 4 | x | + | 4 | × | 30 |
| = | 731 31 | x | + | 8805 62 | + | 4 | x | + | 120 |
| = | 855 31 | x | + | 16245 62 |
855 31 | x | + | 16245 62 | = | 1291 |
855 31 | x | = | 1291 | − | 16245 62 |
855 31 | x | = | 63797 62 |
| x | = | 63797 62 | ÷ | 855 31 |
| = | 63797 62 | × | 31 855 |
| = | 63797 2 | × | 1 855 |
| x | = | 63797 1710 |
| x | = | 37.308187 |