Please enter a positive odd integer: 1968 89 110172 193 214 235 256 277 298 319 340 361 2 23 44 65 86 107 128 149 170171 173 194 215 236 257 278 299 320 341 343 3 24 45 66 87 108 129 150151 153 174 195 216 237 258 279 300 321 342 344 4 25 46 67 88 109 130131 152 154 175 196 217 238 259 280 301 322 324 345 5 26 47111 132 134 155 176 197 218 239 260 281 302 323 325 346 6 27 48 69 9091 112 133 135 156 177 198 219 240 261 282 303 305 326 347 7 28 49 7071 92 113 115 136 157 178 199 220 241 262 283 304 306 327 348 8 29 5051 72 93 114 116 137 158 179 200 221 242 263 284 286 307 328 349 9 3031 52 73 94 96 117 138 159 180 201 222 243 264 285 287 308 329 350 1011 32 53 74 95 97 118 139 160 181 202 223 244 265 267 288 309 330 351352 12 33 54 75 77 98 119 140 161 182 203 224 245 266 268 289 310 33155 7635 5615 36272 293 314 335 356 167899 120 141 162 183 204 225 246 248 269 290 311332 353 13 34312 333 354 145879 100 121 142 163 184 205 226247 249 270 291292 313 334 355575980 101 122 143 164 185 206 227 229 250 27137396081 102 123 144 165186 207 228 230 25140252 273 294 315 336 357 17 38232 253 274 295 316 337 358 18 20212 233 254 275 296 317 338 359 19192 213 234 255 276 297 318 339 360614182 103 124 145 166 187 208 210 23183 104 125 146 167 188 209 21184 105 126 147 168 189 19164 85 106 127 148 169 1906221 42 631 22 43Have the construction of the 2D integer array magic square take place in a public static method getMagicSquare that takes in an integer n as a parameter and returns the 2D integer array magic square asspecified. Your main method should perform input and output (I/O) and call this method to perform the computation. 3. Magic Square: Create a class MagicSquare that prompts the user for a positive odd integer size, generates a normal magic square of order size, and prints it with numbers right-justified and aligned inevenly-spaced columns. You may assume the numbers in the square are 3 digits or less (i.e. size ≤31). However, each space-separated column should have a width equal to the largest integer in the magicsquare. (See example transcripts below.)To generate the magic square, use the following algorithm: Assign 1 to our initial current position: the bottom row, middle column. Place each successive value (up to size * size) in the first of thefollowing positions that is unoccupied: (1) one space down and to the right, or (2) one space up. Positions wrap around the sides, top and bottom, as shown in the following example transcripts (user inputunderlined):Please enter a positive odd integer: 34923578 16Please enter a positive odd integer: 511 18 25 2 910 12 19 21 34 6 13 20 2223 5 7 14 1617 24 1 8 15

Algorithm: Import the math module. Define a class "MagicSquare". Define a static method…

3. Magic Square: Create a class MagicSquare that prompts the user for a positive odd integer size, generates a normal magic square of order size, and prints it with numbers right-justified and aligned in evenly-spaced columns. You may assume the numbers in the square are 3 digits or less (i.e. size 31). However, each space-separated column should have a width equal to the largest integer in the magic square. (See example transcripts below.) To generate the magic square, use the following algorithm: Assign 1 to our initial current position: the bottom row, middle column. Place each successive value (up to size size) in the first of the following positions that is unoccupied: (1) one space down and to the right, or (2) one space up. Positions wrap around the sides, top and bottom, as shown in the following example transcripts (user input underlined): Please enter a positive odd integer: 2 492 357 816 Please enter a positive odd integer: 5 11 18 25 29 10 12 19 21 3 4 6 13 20 22 23 5 7 14 16 17 24 1 8 15

3. Magic Square: Create a class MagicSquare that prompts the user for a positive odd integer size, generates a normal magic square of order size, and prints it with numbers right-justified and aligned in evenly-spaced columns. You may assume the numbers in the square are 3 digits or less (i.e. size 31). However, each space-separated column should have a width equal to the largest integer in the magic square. (See example transcripts below.) To generate the magic square, use the following algorithm: Assign 1 to our initial current position: the bottom row, middle column. Place each successive value (up to size size) in the first of the following positions that is unoccupied: (1) one space down and to the right, or (2) one space up. Positions wrap around the sides, top and bottom, as shown in the following example transcripts (user input underlined): Please enter a positive odd integer: 2 492 357 816 Please enter a positive odd integer: 5 11 18 25 29 10 12 19 21 3 4 6 13 20 22 23 5 7 14 16 17 24 1 8 15

Programming Logic & Design Comprehensive

9th Edition

ISBN:9781337669405

Author:FARRELL

Publisher:FARRELL

Chapter9: Advanced Modularization Techniques

Section: Chapter Questions

Problem 2GZ

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