Calculate P(A) =0.3, P(B) = 0.7, P(A∨B)= 0.8, calculate p(B|A) A) 0.2 B) 0.75 C) 0.667 D) 0.286
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- Bob offered Alice an X amount of money to complete a job. A hash value of the offer was calculate, the offer was digitally signed by Bob and sent to Alice. At pay time, Alice presented a request for the payment of $100, but Bod claimed that the offer was for $50. He presented a copy of the offer with a hashed value that confirms the $50, but Alice presented a different hash value that shows a $100 pay. How would you determine if Bob changed the offer and calculated a matching hash value or Alice change the offer, and calculated a matching hash value?Schnorr's Zero Knowledge ID. Prime modulus of 9257 and Generator of 17, Alice claims the ID 5117 is hers. She provides a commitment (t) of 7799. We send a challenge (c) of 679 to Alice. She sends a response (s) of 7787. Is she the owner of the ID? What left and right values did we calculate? Question 14 options: 3424 and 3232 1238 and 1230 54354 and 7787 4833 and 4833JAVA: Texas Hold em poker game 2 to 8 human or computer players Each player has a name and stack of chips Computer players have a difficulty setting: easy, medium, hard Summary of each hand:o Dealer collects ante from appropriate players, shuffles the deck, and deals eachplayer a hand of 2 cards from the deck.o A betting round occurs, followed by dealing 3 shared cards from the deck.o As shared cards are dealt, more betting rounds occur, where each player can fold,check, or raise.o At the end of a round, if more than one player is remaining, players' hands arecompared, and the best hand wins the pot of all chips bet so far. What classes are in this system? What are their responsibilities? Which classes collaborate? Create the Use Cases for this systemCreate a Use Case diagram for this system Draw a class diagram for this system. Include relationships between classes (generalization andassociational).
- AnswerNumber 14Correct answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. every cell of the network contains a non-negative integer. Each turn, a player should play out every one of the accompanying activities all together. Pick a beginning cell (r1,c1) with non-zero worth. Pick a completing cell (r2,c2) to such an extent that r1≤r2 and c1≤c2. Lessening the worth of the beginning cell by some sure non-zero integer. Pick any of the most limited ways between the two cells and either increment, lessening or leave the upsides of cells on this way unaltered. Note that: a most limited way is one that goes through the most un-number of cells; all cells on this way barring the beginning cell, yet the completing cell might be altered; the subsequent worth of every cell should be a non-negative integer; the cells are changed freely and not really by a similar worth. On the off chance that the beginning and finishing cells are something very…[Medium] Suppose, you have been given a non-negative integer which is the height of a ‘house of cards’. To build such a house you at-least require 8 cards. To increase the level (or height) of that house, you would require four sides and a base for each level. Therefore, for the top level, you would require 8 cards and for each of the rest of the levels below you would require 5 extra cards. If you were asked to build level one only, you would require just 8 cards. Of course, the input can be zero; in that case, you do not build a house at all. Complete the recursive method below to calculate the number of cards required to build a ‘house of cards’ of specific height given by the parameter. public int hocBuilder (int height){ // TO DO } OR def hocBuilder(height):
- I. Let P (x) be the statement “2x = x2 .” If the domain consists of the integers, what are the truth values? a) P(0) b) P(1) c) P(2) d) P(−1) e) ∃x P(x) f ) ∀x P(x) 2. Let Q(x) be the statement “x > x - 1.” If the domain consists of all integers, what are the truth values? a) Q(10) b) Q(−2) c) Q(999) d) ∃x Q(x) e) ∀x Q(x) f) ∃x ˺Q(x) g) ∀x ˺Q(x)Correct answer will be upvoted else downvoted. table can be addressed as a square shape with stature h and width w, isolated into h×w cells. Let (i,j) signify the cell in the I-th line and the j-th segment of the square shape (1≤i≤h; 1≤j≤w). Into every cell of the table you can either put a plate or keep it unfilled. As every visitor must be situated close to their plate, you can just put plates on the edge of the table — into the first or the last line of the square shape, or into the first or the last segment. Officially, for every cell (i,j) you put a plate into, no less than one of the accompanying conditions should be fulfilled: i=1, i=h, j=1, j=w. To make the visitors agreeable, no two plates should be placed into cells that have a typical side or corner. All in all, if cell (i,j) contains a plate, you can't place plates into cells (i−1,j), (i,j−1), (i+1,j), (i,j+1), (i−1,j−1), (i−1,j+1), (i+1,j−1), (i+1,j+1). Put whatever number plates on the table as could be…1. Use the following values to answer the question below: 66 47 87 900 126 140 145 500 177 285 393 395 467 566 620 7351. Store the values into a hash table with 25 positions, using key % table size as the hash function and the linear probing method of resolving collisions.
- Consider the following sequence of keys to be inserted in turn in a hash table of size 7 that uses linear probing to resolve collisions 19, 26, 4, 12, 25 Select the choice that shows what the hash table looks like after all keys are inserted (X indicates an empty slot). Question 33 options: [x, x, 12, 25, 4, 19, 26] [12, 25, x, x, 4, 19, 26] [19, 26, x, x, 4, 12, 25] [25, 12, x, x, 4, 19, 26] [19, 26, 4, 12, 25, x, x]1.2 Here are the rules of another impartial combinatorial game of removing chips from a pile of chips. (1) There are two players. We label them I and II. (2) There is a pile of 100 chips in the center of a table. (3) A move consists of removing one, three, or four chips from the pile. At least one chip must be removed, two chips may not be removed, and no more than four may be removed. (4) Players alternate moves with Player I starting. (5) The player that removes the last chip wins. (The last player to move wins. If you can’t move, you lose.) How can we analyze this game? Can one of the players force a win in this game? Which player would you rather be, the player who starts or the player who goes second? What is a good strategy?Correct answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. Artem is building another robot. He has a network a comprising of n lines and m sections. The cell situated on the I-th line from the top and the j-th segment from the left has a worth ai,j written in it. In the event that two nearby cells contain a similar worth, the robot will break. A lattice is called acceptable if no two adjoining cells contain a similar worth, where two cells are called nearby on the off chance that they share a side. Artem needs to increase the qualities in certain cells by one to make a decent. All the more officially, find a decent network b that fulfills the accompanying condition — For all substantial (i,j), either bi,j=ai,j or bi,j=ai,j+1. For the imperatives of this issue, it tends to be shown that such a framework b consistently exists. In case there are a few such tables, you can output any of them. Kindly note that you don't need to limit…