C++ How To Program Plus Mylab Programming With Pearson Etext -- Access Card Package (10th Edition)
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Chapter 9, Problem 9.15E

(TicTacToe Class) create a class TicTacToe that will enable you to write a complex program to play the game of tic-tac-toe. The class contains as private data a 3 by 3 two dimensional arrays of the integers. The constructor the constructor should initialize the empty board to all zeroes. Allow two human players. Whenever the first player moves, place a 1 in the specified square. Place a 2 whenever the second player moves. Each move must be to an empty square. After each move determine whether the game has been won or is a draw. If you ambitious modify your program so that computer makes the moves for one of the players. Also, allow the player to specify whether he or she wants to go first or second. I you feel exceptionally ambitious; develop a program that will play three-dimensional tic-tac-toe on a 4 by 4 board. [Caution: This is an extremely challenging project that could take many weeks of effort!]

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[5 marks] Give a recursive definition for the language anb2n where n = 1, 2, 3, ... over the alphabet Ó={a, b}. 2) [12 marks] Consider the following languages over the alphabet ƒ={a ,b}, (i) The language of all words that begin and end an a (ii) The language where every a in a word is immediately followed by at least one b. (a) Express each as a Regular Expression (b) Draw an FA for each language (c) For Language (i), draw a TG using at most 3 states (d) For Language (ii), construct a CFG.
Question 1 Generate a random sample of standard lognormal data (rlnorm()) for sample size n = 100. Construct histogram estimates of density for this sample using Sturges’ Rule, Scott’s Normal Reference Rule, and the FD Rule. Question 2 Construct a frequency polygon density estimate for the sample in Question 1, using bin width determined by Sturges’ Rule.
Generate a random sample of standard lognormal data (rlnorm()) for sample size n = 100. Construct histogram estimates of density for this sample using Sturges’ Rule, Scott’s Normal Reference Rule, and the FD Rule.
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