2.1- the answer is 6. i.e. o(2^k)
2.2- the answer is the first option i.e. o(log k)
Big O run time of algorithm 2 Super Mario Run A Mario world M consists of a k × k grid. Each field in the grid is either empty or brick. Two empty fields are marked as start and goal (see Fig. 2(a)). The goal of the game is to move the player, called Mario, from the start field to the goal field. When Mario is in field (x, y) he has the following options Forward Mario moves to the...
2 Super Mario Run A Mario World M consists of a k xk grid. Each field in the grid is either empty or brick. Two empty fields are marked as start and goal (see Fig. 2(a)). The goal of the game is to move the player, called Mario, from the start field to the goal field. When Mario is in field (x,y) he has the following options: Forward Mario moves to the field (x + 1,y). This move is possible...
2 Super Mario Run A Mario World M consists of a k xk grid. Each field in the grid is either empty or brick. Two empty fields are marked as start and goal (see Fig. 2(a)). The goal of the game is to move the player, called Mario, from the start field to the goal field. When Mario is in field (x,y) he has the following options: Forward Mario moves to the field (x+1, y). This move is possible if...
a derived class from Organism. You must complete the constructors, and the method definitions that were abstract methods in Organism. /** Organism.java * Definition for the Organism base class. * Each organism has a reference back to the World object so it can move * itself about in the world. */ public abstract class Organism { protected int x, y; // Position in the world protected boolean moved; // boolean to indicate if moved this turn ...
I need help with my programming assignment. The language used should be java and the algorithm should use search trees so that you play against the computer and he chooses the best move. The tree should have all possibilities on the leaves and you could use recursion to so that it populates itself. The game can be a 3*3 board (no need the make it n*n). Please put comments so that I can understand it. Thanks The game of ‘Walls’...
This is my code for my game called Reversi, I need to you to make the Tester program that will run and complete the game. Below is my code, please add comments and Javadoc. Thank you. public class Cell { // Displays 'B' for the black disk player. public static final char BLACK = 'B'; // Displays 'W' for the white disk player. public static final char WHITE = 'W'; // Displays '*' for the possible moves available. public static...
Please solve these three questions! (1) Length of graphs a) Let a path C be given by the graph of y g(x), a 3 < b, with a piecewise C1 function g : [a, b - IR. Show that the path integral of a continuous function f: IR2- R over the path C is b) Let g : [a, b] - IR be a piecewise C1 function. The length of the graph of g on (t, g(t)). Show that [a,b]...
er (a) Let G be a connected graph and C a non-trivial circuit in G. Prove directly that if an edge ={a, b} is removed from then the subgraph S CG that remains is still connected. Directly' means using only the definitions of the concepts involved, in this case 'connected' and 'circuit'. Hint: If r and y are vertices of G connected by path that includes e, is there an alternative path connecting x to y that avoids e? (b)...
could you provide a detailed solution for this question. Like and comment are rewarded, thanks 2. Consider the system shown in the figure below. y m1 k,1 Mass mi moves horizontally along the x axis and its position is given by coordinate x1. It is attached to mass m2 by a light spring of spring constant k and natural length 1. The spring is constrained to oscillate in the r-y plane. Let the angle between the spring and the negative...
Example 1 provided for reference. Let K= {0, 1,RX+1} be the four-element field constructed in Example 1 on 206-207. Write X2+X+ 1 as a product of factors of degree 1 in K[X] Example 1 The polynomialx) X2+ X+1 is irreducible in Za[XI, since it has no roots in Z2. Thus (X)) is a maximal ideal in Z,[X), and Z[X]/(f(X is a field. Let us denote it by K. To see what K looks like, notice that the coset g(X) determined...