1. **State the problem:** Add the following numbers: 111, 100, 56, 134, 99, 95, 129, 139, 140, 110, 132, 132, 124, 146, 160, 149, 137, 133, 106, 122, 133, 127, 138, 133, 145, 133, 91, 136, 133, 132, 137, 133, 151, 134, 134, 134, 137, 143, 131, 138, 134, 134, 129, 110, 135, 148, 137, 140, 89, 133, 135, 131, 140, 130, 144, 145, 116, 40, 120, 137, 144, 132. 2. **Formula used:** The sum of numbers $a_1, a_2, \ldots, a_n$ is given by $$S = \sum_{i=1}^n a_i$$ 3. **Add the numbers step-by-step:** - First 10 numbers: $111 + 100 + 56 + 134 + 99 + 95 + 129 + 139 + 140 + 110 = 1113$ - Next 10 numbers: $132 + 132 + 124 + 146 + 160 + 149 + 137 + 133 + 106 + 122 = 1341$ - Next 10 numbers: $133 + 127 + 138 + 133 + 145 + 133 + 91 + 136 + 133 + 132 = 1241$ - Next 10 numbers: $137 + 133 + 151 + 134 + 134 + 134 + 137 + 143 + 131 + 138 = 1372$ - Last 12 numbers: $134 + 134 + 129 + 110 + 135 + 148 + 137 + 140 + 89 + 133 + 135 + 131 + 140 + 130 + 144 + 145 + 116 + 40 + 120 + 137 + 144 + 132 = 2586$ 4. **Sum all partial sums:** $$S = 1113 + 1341 + 1241 + 1372 + 2586 = 7653$$ 5. **Final answer:** The sum of all the given numbers is **7653**.