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- How would you modify the dynamic programming algorithm for the coin collecting problem if some cells on the board are inaccessible for the robot? Apply your algorithm to the board below, where the inaccessible cells are shown by X’s. How many optimal paths are there for this board? You need to provide 1) a modified recurrence relation, 2) a pseudo code description of the algorithm, and 3) a table that stores solutions to the subproblems.Use domain splitting with Arc Consistency (AC) to solve the problem. Draw the search treeand at each node show the domain of each variable after AC is applied.Ive the following inequality. (x-8)(x-2)(x+4)<=0 Trite your answer as an interval or there is no real solution, click on
- To compute the depth of a given node in an RBT in constant time, consider augmenting the depths of nodes as additional attributes in the nodes of the RBT. Please explain by an example why this augmentation increases the asymptotic time complexity of inserting a node into an RBT in the worst case.I need a solution to this question quickly -Given the following search tree, apply the Expected Minmax algorithm to it and show the search tree that would be built by this algorithm. -Who is the winner player and what is his final utility value?Create any four stalemate situations. Use directed graphs for each.
- 1 If we had an oracle function h∗(v r), which gives the exact cost of getting from vto r, how could we solve the minimum path search problem? Why is such a functionso hard to form?Match the following sentence to the best suitable answer: - A. B. C. D. for the linear congruence ax=1(mod m), x is the inverse of a, if__________ - A. B. C. D. What is -4 mod 9 ? - A. B. C. D. The solution exists for a congruence ax=b(mod m) such that GCD(a,m)=1 and - A. B. C. D. (107+22)mod 10 is equivalent to :_________ A. 5 B. c divides b C. GCD(a,m)=1 D. 9 mod 10Compare and contrast NP and P, and use real-world examples to highlight their differences.
- If given sufficient time, do all Gradient Descent algorithms generate the same model? Explain.Consider another case in which a = 6,286, Xo = 4,985, C = 3,079 and M = 487.i). using the linear congruential method, determine the first 10 random numbers.ii). How robust is this algorithm?GD algorithm Consider Linear Regression with single variable (univariate) problem. What will be the (approximate if can’t say accurately) values of derivatives of cost/loss function ‘J’ w.r.t. all the parameters by considering one at a time, and why? What is the significance and/or usage of these θj* for the cost function ‘J’ and hypothesis ‘h’? Given a dataset where first column is the label ‘y’ while other columns represent factors ‘xi’ as follows: X = [ 1 0 1 0 1 0 ] Using GD algorithm, find the linear model. Show all the calculations