Chapter 11.2, Problem 2P

Correct answer will be upvoted else downvoted. Computer science.    way from block u to impede v is an arrangement u=x0→x1→x2→⋯→xk=v, where there is a street from block xi−1 to obstruct xi for each 1≤i≤k. The length of a way is the amount of lengths over all streets in the way. Two ways x0→x1→⋯→xk and y0→y1→⋯→yl are unique, if k≠l or xi≠yi for some 0≤i≤min{k,l}.    Subsequent to moving to another city, Homer just recollects the two unique numbers L and R yet fails to remember the numbers n and m of squares and streets, separately, and how squares are associated by streets. Be that as it may, he accepts the number of squares ought to be no bigger than 32 (on the grounds that the city was little).    As the dearest companion of Homer, if it's not too much trouble, let him know whether it is feasible to view as a (L,R)- constant city or not.    Input    The single line contains two integers L and R (1≤L≤R≤106).    Output    In case it is difficult to track down a (L,R)- ceaseless city…

Write a python code of this problem Problem Statement Assume that there are two teams and they are team attacker and team defender.  Therefore, at a state of the game one agent in  each team is left alive respectively. Here, the defender is given a lifeline called HP which will be assigned randomly. Furthermore, the attacker agent  will try to give maximum negative HP to the defender agent to decrease his(d) chances of survival in the game. On the other hand, the defender agent will try to protect himself by receiving the lowest negative HP possible from the attacker agent. Furthermore, the attacker can have a choice from a number of bullets from his gun and the optimal moves will cost a certain maximum negative HP (chosen from randomly assigned values within the range of minimum and maximum negative HP). Here, are the following things you need to do using Alpha-Beta Pruning algorithm: Sample Input 1: Enter your student id:   17301106   Minimum and Maximum value for the…

The Manhattan Tourist Problem   (1) Given setting in Figure 6.4, calculate exact number of different paths by dynamic programming.   (2) For a general setting, i.e., from source(0,0) to sink (n, m), how many different paths by dynamic programming?1 4 3 3 4 1 0 4 3 N 5 1

As we all know, heuristic or approximation algorithms may not always provide the best solution to a problem, but they are very efficient in terms of polynomial time. (a) Propose an approximation method for the travelling salesman problem (TSP) and analyze the time complexity and limitations of the proposed approach. (2) Provide two examples of inputs for which the method in (a) produces the best and not-the best answers, respectively. (3) There should be between six and eight nodes in each network.

Consider the following bridge crossing problem where n people with speeds s1, ··· , sn wish to cross the bridge as quickly as possible. The rules remain: • It is nighttime and you only have one flashlight. • A maximum of two people can cross at any one time • Any party who crosses, either 1 or 2 people must have the flashlight with them. • The flashlight must be walked back and forth, it cannot be thrown, etc. • A pair must walk together at the rate of the slower person’s pace. Give an efficient algorithm to find the fastest way to get a group of people across the bridge. You must have a proof of correctness for your method.

Consider a slot machine with 3 wheels (reels). Each reel has 10 slots, 0, 1, ..., 9.Suppose you have a win if the 3 slots match (0-0-0, 1-1-1, ..., 9-9-9). You decided toplay until you win 3 times. The machine says that your chances of matching the 3slots is 59%. What is the minimum number of tries you will need to win 3 times? Please use R to solve it

We have 13 items in total. There are 6 guidebooks, and 7 towels. We pick two items, and among those, we must pick at least one guidebook and at least one towel.  In how many ways can we do that?

Computer Science Consider the demand and supply system p = ad +bdqd +ud p = as +bsqs +us with the equilibrium condition qd = qs = q. The parameters bd and bs are −2 and 1.5, respectively. Find the parameters ad and as are such that q = 5 and p = 10. Throughout this question use N = 100, and set the random seed to 14022022. The variable ud has a standard deviation of 3. All randomly generated variables have a mean of zero and are normally distributed unless something else is specified. All Monte Carlo studies should be done with 10,000 repetitions. Part a. Illustrate the supply and demand curves in a graph, together with a sample of simulated price and quantity data. Provide an additional graph where you have included the OLS estimated line of demand equation above. Are your estimates close to the true values of ad and bd ? Solve the question in Python language on Jupyter notebook.

Plz solve all these questions