problem stringlengths 256 584 | generated_solution stringlengths 84 96 | expected_answer stringlengths 3 3 |
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A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 187 mins, B: 120 mins A -> GHY: 146 mins, B: 133 mins B -> GHY: 190 mins, A: 81 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 347 minutes. | 347 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 52 mins, B: 144 mins A -> GHY: 94 mins, B: 189 mins B -> GHY: 67 mins, A: 151 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 308 minutes. | 308 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 189 mins, B: 145 mins A -> GHY: 140 mins, B: 87 mins B -> GHY: 171 mins, A: 91 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 376 minutes. | 376 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 160 mins, B: 89 mins A -> GHY: 139 mins, B: 137 mins B -> GHY: 140 mins, A: 133 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 361 minutes. | 361 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 92 mins, B: 112 mins A -> GHY: 78 mins, B: 176 mins B -> GHY: 194 mins, A: 183 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 373 minutes. | 373 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 100 mins, B: 183 mins A -> GHY: 56 mins, B: 188 mins B -> GHY: 118 mins, A: 83 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 322 minutes. | 322 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 199 mins, B: 70 mins A -> GHY: 196 mins, B: 116 mins B -> GHY: 180 mins, A: 80 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 346 minutes. | 346 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 194 mins, B: 77 mins A -> GHY: 159 mins, B: 114 mins B -> GHY: 189 mins, A: 107 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 343 minutes. | 343 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 80 mins, B: 76 mins A -> GHY: 51 mins, B: 56 mins B -> GHY: 56 mins, A: 177 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 192 minutes. | 192 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 123 mins, B: 42 mins A -> GHY: 191 mins, B: 181 mins B -> GHY: 66 mins, A: 43 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 276 minutes. | 276 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 81 mins, B: 96 mins A -> GHY: 104 mins, B: 83 mins B -> GHY: 101 mins, A: 198 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 265 minutes. | 265 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 134 mins, B: 69 mins A -> GHY: 81 mins, B: 132 mins B -> GHY: 133 mins, A: 197 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 347 minutes. | 347 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 137 mins, B: 79 mins A -> GHY: 137 mins, B: 114 mins B -> GHY: 157 mins, A: 84 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 300 minutes. | 300 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 48 mins, B: 193 mins A -> GHY: 144 mins, B: 141 mins B -> GHY: 184 mins, A: 183 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 373 minutes. | 373 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 128 mins, B: 178 mins A -> GHY: 65 mins, B: 159 mins B -> GHY: 52 mins, A: 194 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 339 minutes. | 339 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 122 mins, B: 72 mins A -> GHY: 93 mins, B: 68 mins B -> GHY: 106 mins, A: 150 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 296 minutes. | 296 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 145 mins, B: 180 mins A -> GHY: 123 mins, B: 170 mins B -> GHY: 107 mins, A: 59 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 362 minutes. | 362 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 190 mins, B: 100 mins A -> GHY: 145 mins, B: 174 mins B -> GHY: 88 mins, A: 67 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 312 minutes. | 312 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 110 mins, B: 120 mins A -> GHY: 156 mins, B: 124 mins B -> GHY: 136 mins, A: 106 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 370 minutes. | 370 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 133 mins, B: 131 mins A -> GHY: 187 mins, B: 98 mins B -> GHY: 60 mins, A: 76 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 291 minutes. | 291 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 122 mins, B: 150 mins A -> GHY: 51 mins, B: 161 mins B -> GHY: 166 mins, A: 121 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 322 minutes. | 322 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 174 mins, B: 178 mins A -> GHY: 77 mins, B: 61 mins B -> GHY: 151 mins, A: 119 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 374 minutes. | 374 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 148 mins, B: 169 mins A -> GHY: 150 mins, B: 40 mins B -> GHY: 137 mins, A: 123 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 325 minutes. | 325 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 132 mins, B: 189 mins A -> GHY: 116 mins, B: 53 mins B -> GHY: 168 mins, A: 81 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 353 minutes. | 353 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 105 mins, B: 178 mins A -> GHY: 47 mins, B: 148 mins B -> GHY: 54 mins, A: 68 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 293 minutes. | 293 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 53 mins, B: 58 mins A -> GHY: 186 mins, B: 80 mins B -> GHY: 189 mins, A: 164 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 322 minutes. | 322 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 44 mins, B: 74 mins A -> GHY: 180 mins, B: 119 mins B -> GHY: 66 mins, A: 177 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 229 minutes. | 229 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 63 mins, B: 125 mins A -> GHY: 92 mins, B: 154 mins B -> GHY: 191 mins, A: 117 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 334 minutes. | 334 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 152 mins, B: 193 mins A -> GHY: 155 mins, B: 76 mins B -> GHY: 82 mins, A: 129 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 310 minutes. | 310 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 184 mins, B: 51 mins A -> GHY: 104 mins, B: 134 mins B -> GHY: 73 mins, A: 69 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 224 minutes. | 224 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 146 mins, B: 177 mins A -> GHY: 81 mins, B: 106 mins B -> GHY: 97 mins, A: 89 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 347 minutes. | 347 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 73 mins, B: 79 mins A -> GHY: 173 mins, B: 120 mins B -> GHY: 102 mins, A: 146 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 295 minutes. | 295 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 156 mins, B: 133 mins A -> GHY: 54 mins, B: 160 mins B -> GHY: 181 mins, A: 163 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 350 minutes. | 350 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 71 mins, B: 45 mins A -> GHY: 166 mins, B: 161 mins B -> GHY: 76 mins, A: 101 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 308 minutes. | 308 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 85 mins, B: 95 mins A -> GHY: 173 mins, B: 85 mins B -> GHY: 40 mins, A: 186 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 210 minutes. | 210 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 64 mins, B: 130 mins A -> GHY: 87 mins, B: 158 mins B -> GHY: 62 mins, A: 180 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 284 minutes. | 284 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 82 mins, B: 82 mins A -> GHY: 121 mins, B: 162 mins B -> GHY: 133 mins, A: 109 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 312 minutes. | 312 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 173 mins, B: 82 mins A -> GHY: 103 mins, B: 83 mins B -> GHY: 100 mins, A: 62 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 247 minutes. | 247 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 112 mins, B: 97 mins A -> GHY: 108 mins, B: 178 mins B -> GHY: 63 mins, A: 156 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 353 minutes. | 353 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 128 mins, B: 57 mins A -> GHY: 146 mins, B: 151 mins B -> GHY: 189 mins, A: 100 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 303 minutes. | 303 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 63 mins, B: 68 mins A -> GHY: 140 mins, B: 190 mins B -> GHY: 83 mins, A: 189 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 336 minutes. | 336 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 101 mins, B: 46 mins A -> GHY: 154 mins, B: 139 mins B -> GHY: 66 mins, A: 123 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 306 minutes. | 306 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 78 mins, B: 137 mins A -> GHY: 122 mins, B: 83 mins B -> GHY: 76 mins, A: 103 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 237 minutes. | 237 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 182 mins, B: 89 mins A -> GHY: 169 mins, B: 49 mins B -> GHY: 122 mins, A: 68 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 326 minutes. | 326 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 109 mins, B: 78 mins A -> GHY: 163 mins, B: 176 mins B -> GHY: 166 mins, A: 59 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 300 minutes. | 300 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 161 mins, B: 187 mins A -> GHY: 40 mins, B: 86 mins B -> GHY: 190 mins, A: 145 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 372 minutes. | 372 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 192 mins, B: 53 mins A -> GHY: 129 mins, B: 57 mins B -> GHY: 192 mins, A: 142 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 324 minutes. | 324 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 147 mins, B: 75 mins A -> GHY: 156 mins, B: 170 mins B -> GHY: 182 mins, A: 75 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 306 minutes. | 306 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 68 mins, B: 59 mins A -> GHY: 52 mins, B: 92 mins B -> GHY: 167 mins, A: 157 mins Find the most optimal tour. | The most optimal tour is: GHY → B → A → GHY with a total flying time of 268 minutes. | 268 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 57 mins, B: 108 mins A -> GHY: 107 mins, B: 83 mins B -> GHY: 124 mins, A: 196 mins Find the most optimal tour. | The most optimal tour is: GHY → A → B → GHY with a total flying time of 264 minutes. | 264 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 187 mins, B: 86 mins, C: 75 mins A -> GHY: 65 mins, B: 90 mins, C: 192 mins B -> GHY: 60 mins, A: 182 mins, C: 122 mins C -> GHY: 146 mins, A: 69 mins, B: 175 mins Find the... | The most optimal tour is: GHY → C → A → B → GHY with a total flying time of 294 minutes. | 294 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 58 mins, B: 145 mins, C: 139 mins A -> GHY: 184 mins, B: 199 mins, C: 75 mins B -> GHY: 78 mins, A: 115 mins, C: 69 mins C -> GHY: 56 mins, A: 176 mins, B: 192 mins Find th... | The most optimal tour is: GHY → A → B → C → GHY with a total flying time of 382 minutes. | 382 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 157 mins, B: 181 mins, C: 54 mins A -> GHY: 199 mins, B: 168 mins, C: 177 mins B -> GHY: 67 mins, A: 92 mins, C: 192 mins C -> GHY: 169 mins, A: 176 mins, B: 104 mins Find ... | The most optimal tour is: GHY → C → B → A → GHY with a total flying time of 449 minutes. | 449 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 44 mins, B: 158 mins, C: 182 mins A -> GHY: 160 mins, B: 64 mins, C: 115 mins B -> GHY: 117 mins, A: 123 mins, C: 193 mins C -> GHY: 188 mins, A: 184 mins, B: 139 mins Find... | The most optimal tour is: GHY → A → C → B → GHY with a total flying time of 415 minutes. | 415 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 66 mins, B: 53 mins, C: 196 mins A -> GHY: 171 mins, B: 89 mins, C: 49 mins B -> GHY: 160 mins, A: 178 mins, C: 116 mins C -> GHY: 171 mins, A: 140 mins, B: 117 mins Find t... | The most optimal tour is: GHY → A → C → B → GHY with a total flying time of 392 minutes. | 392 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 109 mins, B: 77 mins, C: 56 mins A -> GHY: 136 mins, B: 104 mins, C: 70 mins B -> GHY: 57 mins, A: 88 mins, C: 175 mins C -> GHY: 80 mins, A: 136 mins, B: 132 mins Find the... | The most optimal tour is: GHY → B → A → C → GHY with a total flying time of 315 minutes. | 315 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 162 mins, B: 95 mins, C: 54 mins A -> GHY: 101 mins, B: 41 mins, C: 186 mins B -> GHY: 114 mins, A: 127 mins, C: 151 mins C -> GHY: 179 mins, A: 160 mins, B: 64 mins Find t... | The most optimal tour is: GHY → C → B → A → GHY with a total flying time of 346 minutes. | 346 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 81 mins, B: 111 mins, C: 126 mins A -> GHY: 52 mins, B: 178 mins, C: 49 mins B -> GHY: 56 mins, A: 128 mins, C: 177 mins C -> GHY: 196 mins, A: 151 mins, B: 87 mins Find th... | The most optimal tour is: GHY → A → C → B → GHY with a total flying time of 273 minutes. | 273 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 45 mins, B: 90 mins, C: 111 mins A -> GHY: 82 mins, B: 50 mins, C: 146 mins B -> GHY: 84 mins, A: 55 mins, C: 166 mins C -> GHY: 76 mins, A: 110 mins, B: 144 mins Find the ... | The most optimal tour is: GHY → A → B → C → GHY with a total flying time of 337 minutes. | 337 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 120 mins, B: 95 mins, C: 186 mins A -> GHY: 82 mins, B: 71 mins, C: 143 mins B -> GHY: 199 mins, A: 68 mins, C: 80 mins C -> GHY: 168 mins, A: 178 mins, B: 148 mins Find th... | The most optimal tour is: GHY → B → C → A → GHY with a total flying time of 435 minutes. | 435 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 126 mins, B: 137 mins, C: 60 mins A -> GHY: 128 mins, B: 199 mins, C: 110 mins B -> GHY: 91 mins, A: 114 mins, C: 128 mins C -> GHY: 88 mins, A: 190 mins, B: 84 mins Find t... | The most optimal tour is: GHY → C → B → A → GHY with a total flying time of 386 minutes. | 386 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 124 mins, B: 137 mins, C: 144 mins A -> GHY: 51 mins, B: 97 mins, C: 157 mins B -> GHY: 176 mins, A: 112 mins, C: 168 mins C -> GHY: 183 mins, A: 95 mins, B: 190 mins Find ... | The most optimal tour is: GHY → B → C → A → GHY with a total flying time of 451 minutes. | 451 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 173 mins, B: 128 mins, C: 122 mins A -> GHY: 138 mins, B: 127 mins, C: 78 mins B -> GHY: 196 mins, A: 133 mins, C: 176 mins C -> GHY: 169 mins, A: 169 mins, B: 113 mins Fin... | The most optimal tour is: GHY → C → B → A → GHY with a total flying time of 506 minutes. | 506 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 72 mins, B: 180 mins, C: 103 mins A -> GHY: 121 mins, B: 137 mins, C: 68 mins B -> GHY: 61 mins, A: 51 mins, C: 80 mins C -> GHY: 122 mins, A: 138 mins, B: 142 mins Find th... | The most optimal tour is: GHY → A → C → B → GHY with a total flying time of 343 minutes. | 343 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 98 mins, B: 46 mins, C: 94 mins A -> GHY: 189 mins, B: 159 mins, C: 109 mins B -> GHY: 150 mins, A: 189 mins, C: 81 mins C -> GHY: 197 mins, A: 132 mins, B: 109 mins Find t... | The most optimal tour is: GHY → B → C → A → GHY with a total flying time of 448 minutes. | 448 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 111 mins, B: 126 mins, C: 149 mins A -> GHY: 182 mins, B: 198 mins, C: 118 mins B -> GHY: 48 mins, A: 92 mins, C: 150 mins C -> GHY: 190 mins, A: 130 mins, B: 71 mins Find ... | The most optimal tour is: GHY → A → C → B → GHY with a total flying time of 348 minutes. | 348 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 89 mins, B: 51 mins, C: 44 mins A -> GHY: 177 mins, B: 197 mins, C: 197 mins B -> GHY: 111 mins, A: 125 mins, C: 180 mins C -> GHY: 160 mins, A: 167 mins, B: 106 mins Find ... | The most optimal tour is: GHY → C → B → A → GHY with a total flying time of 452 minutes. | 452 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 134 mins, B: 53 mins, C: 103 mins A -> GHY: 132 mins, B: 98 mins, C: 41 mins B -> GHY: 89 mins, A: 91 mins, C: 50 mins C -> GHY: 113 mins, A: 123 mins, B: 153 mins Find the... | The most optimal tour is: GHY → B → A → C → GHY with a total flying time of 298 minutes. | 298 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 157 mins, B: 48 mins, C: 73 mins A -> GHY: 190 mins, B: 145 mins, C: 124 mins B -> GHY: 124 mins, A: 111 mins, C: 115 mins C -> GHY: 88 mins, A: 112 mins, B: 94 mins Find t... | The most optimal tour is: GHY → B → A → C → GHY with a total flying time of 371 minutes. | 371 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 90 mins, B: 76 mins, C: 47 mins A -> GHY: 180 mins, B: 136 mins, C: 151 mins B -> GHY: 132 mins, A: 178 mins, C: 71 mins C -> GHY: 180 mins, A: 87 mins, B: 69 mins Find the... | The most optimal tour is: GHY → C → A → B → GHY with a total flying time of 402 minutes. | 402 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 46 mins, B: 185 mins, C: 133 mins A -> GHY: 69 mins, B: 122 mins, C: 64 mins B -> GHY: 88 mins, A: 181 mins, C: 52 mins C -> GHY: 147 mins, A: 188 mins, B: 109 mins Find th... | The most optimal tour is: GHY → A → C → B → GHY with a total flying time of 307 minutes. | 307 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 160 mins, B: 80 mins, C: 139 mins A -> GHY: 196 mins, B: 106 mins, C: 143 mins B -> GHY: 54 mins, A: 126 mins, C: 100 mins C -> GHY: 125 mins, A: 48 mins, B: 198 mins Find ... | The most optimal tour is: GHY → C → A → B → GHY with a total flying time of 347 minutes. | 347 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 95 mins, B: 183 mins, C: 111 mins A -> GHY: 132 mins, B: 43 mins, C: 102 mins B -> GHY: 61 mins, A: 156 mins, C: 119 mins C -> GHY: 96 mins, A: 91 mins, B: 62 mins Find the... | The most optimal tour is: GHY → C → A → B → GHY with a total flying time of 306 minutes. | 306 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 176 mins, B: 184 mins, C: 189 mins A -> GHY: 166 mins, B: 75 mins, C: 88 mins B -> GHY: 138 mins, A: 48 mins, C: 78 mins C -> GHY: 148 mins, A: 138 mins, B: 88 mins Find th... | The most optimal tour is: GHY → B → A → C → GHY with a total flying time of 468 minutes. | 468 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 155 mins, B: 155 mins, C: 192 mins A -> GHY: 171 mins, B: 134 mins, C: 170 mins B -> GHY: 122 mins, A: 148 mins, C: 133 mins C -> GHY: 132 mins, A: 136 mins, B: 117 mins Fi... | The most optimal tour is: GHY → A → B → C → GHY with a total flying time of 554 minutes. | 554 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 82 mins, B: 69 mins, C: 177 mins A -> GHY: 163 mins, B: 85 mins, C: 89 mins B -> GHY: 147 mins, A: 61 mins, C: 45 mins C -> GHY: 59 mins, A: 66 mins, B: 128 mins Find the m... | The most optimal tour is: GHY → A → B → C → GHY with a total flying time of 271 minutes. | 271 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 115 mins, B: 53 mins, C: 98 mins A -> GHY: 96 mins, B: 106 mins, C: 59 mins B -> GHY: 149 mins, A: 155 mins, C: 197 mins C -> GHY: 127 mins, A: 179 mins, B: 85 mins Find th... | The most optimal tour is: GHY → B → A → C → GHY with a total flying time of 394 minutes. | 394 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 184 mins, B: 136 mins, C: 78 mins A -> GHY: 43 mins, B: 50 mins, C: 61 mins B -> GHY: 143 mins, A: 127 mins, C: 151 mins C -> GHY: 73 mins, A: 170 mins, B: 43 mins Find the... | The most optimal tour is: GHY → C → B → A → GHY with a total flying time of 291 minutes. | 291 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 109 mins, B: 162 mins, C: 93 mins A -> GHY: 52 mins, B: 154 mins, C: 51 mins B -> GHY: 106 mins, A: 90 mins, C: 85 mins C -> GHY: 47 mins, A: 75 mins, B: 87 mins Find the m... | The most optimal tour is: GHY → C → B → A → GHY with a total flying time of 322 minutes. | 322 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 52 mins, B: 159 mins, C: 189 mins A -> GHY: 128 mins, B: 71 mins, C: 93 mins B -> GHY: 49 mins, A: 186 mins, C: 187 mins C -> GHY: 67 mins, A: 100 mins, B: 163 mins Find th... | The most optimal tour is: GHY → A → C → B → GHY with a total flying time of 357 minutes. | 357 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 176 mins, B: 83 mins, C: 93 mins A -> GHY: 61 mins, B: 101 mins, C: 53 mins B -> GHY: 72 mins, A: 87 mins, C: 109 mins C -> GHY: 58 mins, A: 185 mins, B: 182 mins Find the ... | The most optimal tour is: GHY → B → A → C → GHY with a total flying time of 281 minutes. | 281 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 108 mins, B: 67 mins, C: 173 mins A -> GHY: 89 mins, B: 167 mins, C: 49 mins B -> GHY: 106 mins, A: 198 mins, C: 159 mins C -> GHY: 51 mins, A: 100 mins, B: 112 mins Find t... | The most optimal tour is: GHY → B → A → C → GHY with a total flying time of 365 minutes. | 365 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 107 mins, B: 52 mins, C: 92 mins A -> GHY: 164 mins, B: 188 mins, C: 134 mins B -> GHY: 195 mins, A: 189 mins, C: 58 mins C -> GHY: 77 mins, A: 144 mins, B: 143 mins Find t... | The most optimal tour is: GHY → B → C → A → GHY with a total flying time of 418 minutes. | 418 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 51 mins, B: 177 mins, C: 136 mins A -> GHY: 164 mins, B: 196 mins, C: 94 mins B -> GHY: 190 mins, A: 66 mins, C: 132 mins C -> GHY: 91 mins, A: 128 mins, B: 123 mins Find t... | The most optimal tour is: GHY → B → A → C → GHY with a total flying time of 428 minutes. | 428 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 179 mins, B: 105 mins, C: 190 mins A -> GHY: 52 mins, B: 88 mins, C: 161 mins B -> GHY: 58 mins, A: 60 mins, C: 152 mins C -> GHY: 58 mins, A: 185 mins, B: 182 mins Find th... | The most optimal tour is: GHY → B → A → C → GHY with a total flying time of 384 minutes. | 384 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 152 mins, B: 131 mins, C: 161 mins A -> GHY: 120 mins, B: 68 mins, C: 78 mins B -> GHY: 45 mins, A: 46 mins, C: 70 mins C -> GHY: 88 mins, A: 101 mins, B: 141 mins Find the... | The most optimal tour is: GHY → B → A → C → GHY with a total flying time of 343 minutes. | 343 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 199 mins, B: 45 mins, C: 97 mins A -> GHY: 67 mins, B: 111 mins, C: 86 mins B -> GHY: 50 mins, A: 154 mins, C: 123 mins C -> GHY: 195 mins, A: 67 mins, B: 89 mins Find the ... | The most optimal tour is: GHY → B → C → A → GHY with a total flying time of 302 minutes. | 302 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 192 mins, B: 122 mins, C: 96 mins A -> GHY: 174 mins, B: 79 mins, C: 65 mins B -> GHY: 105 mins, A: 115 mins, C: 120 mins C -> GHY: 93 mins, A: 76 mins, B: 64 mins Find the... | The most optimal tour is: GHY → C → A → B → GHY with a total flying time of 356 minutes. | 356 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 118 mins, B: 174 mins, C: 96 mins A -> GHY: 130 mins, B: 187 mins, C: 178 mins B -> GHY: 72 mins, A: 69 mins, C: 104 mins C -> GHY: 190 mins, A: 185 mins, B: 107 mins Find ... | The most optimal tour is: GHY → C → B → A → GHY with a total flying time of 402 minutes. | 402 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 78 mins, B: 121 mins, C: 157 mins A -> GHY: 181 mins, B: 42 mins, C: 174 mins B -> GHY: 145 mins, A: 118 mins, C: 184 mins C -> GHY: 61 mins, A: 150 mins, B: 115 mins Find ... | The most optimal tour is: GHY → A → B → C → GHY with a total flying time of 365 minutes. | 365 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 146 mins, B: 99 mins, C: 172 mins A -> GHY: 92 mins, B: 50 mins, C: 45 mins B -> GHY: 124 mins, A: 62 mins, C: 121 mins C -> GHY: 166 mins, A: 162 mins, B: 132 mins Find th... | The most optimal tour is: GHY → B → A → C → GHY with a total flying time of 372 minutes. | 372 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 165 mins, B: 157 mins, C: 63 mins A -> GHY: 169 mins, B: 198 mins, C: 61 mins B -> GHY: 61 mins, A: 104 mins, C: 192 mins C -> GHY: 147 mins, A: 128 mins, B: 191 mins Find ... | The most optimal tour is: GHY → C → A → B → GHY with a total flying time of 450 minutes. | 450 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 108 mins, B: 130 mins, C: 47 mins A -> GHY: 156 mins, B: 49 mins, C: 159 mins B -> GHY: 47 mins, A: 178 mins, C: 107 mins C -> GHY: 55 mins, A: 126 mins, B: 187 mins Find t... | The most optimal tour is: GHY → C → A → B → GHY with a total flying time of 269 minutes. | 269 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 126 mins, B: 158 mins, C: 159 mins A -> GHY: 144 mins, B: 181 mins, C: 152 mins B -> GHY: 42 mins, A: 191 mins, C: 54 mins C -> GHY: 56 mins, A: 176 mins, B: 160 mins Find ... | The most optimal tour is: GHY → A → B → C → GHY with a total flying time of 417 minutes. | 417 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 80 mins, B: 79 mins, C: 74 mins A -> GHY: 190 mins, B: 107 mins, C: 188 mins B -> GHY: 89 mins, A: 93 mins, C: 102 mins C -> GHY: 166 mins, A: 132 mins, B: 173 mins Find th... | The most optimal tour is: GHY → C → A → B → GHY with a total flying time of 402 minutes. | 402 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 139 mins, B: 134 mins, C: 176 mins A -> GHY: 106 mins, B: 195 mins, C: 79 mins B -> GHY: 73 mins, A: 113 mins, C: 74 mins C -> GHY: 149 mins, A: 111 mins, B: 61 mins Find t... | The most optimal tour is: GHY → A → C → B → GHY with a total flying time of 352 minutes. | 352 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 81 mins, B: 77 mins, C: 89 mins A -> GHY: 133 mins, B: 55 mins, C: 182 mins B -> GHY: 106 mins, A: 193 mins, C: 90 mins C -> GHY: 116 mins, A: 131 mins, B: 89 mins Find the... | The most optimal tour is: GHY → A → B → C → GHY with a total flying time of 342 minutes. | 342 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 139 mins, B: 127 mins, C: 93 mins A -> GHY: 56 mins, B: 80 mins, C: 180 mins B -> GHY: 110 mins, A: 91 mins, C: 68 mins C -> GHY: 132 mins, A: 199 mins, B: 183 mins Find th... | The most optimal tour is: GHY → A → B → C → GHY with a total flying time of 419 minutes. | 419 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 189 mins, B: 86 mins, C: 152 mins A -> GHY: 154 mins, B: 186 mins, C: 182 mins B -> GHY: 129 mins, A: 69 mins, C: 178 mins C -> GHY: 118 mins, A: 122 mins, B: 191 mins Find... | The most optimal tour is: GHY → B → A → C → GHY with a total flying time of 455 minutes. | 455 |
A helicopter must start and end at GHY and visit the remaining cities exactly once. The flying times (in minutes) between the cities are: GHY -> A: 143 mins, B: 127 mins, C: 44 mins A -> GHY: 173 mins, B: 168 mins, C: 57 mins B -> GHY: 163 mins, A: 91 mins, C: 151 mins C -> GHY: 70 mins, A: 134 mins, B: 51 mins Find th... | The most optimal tour is: GHY → B → A → C → GHY with a total flying time of 345 minutes. | 345 |
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