I'm developing a card game that requires one deck of 52 cards using Java as shown in the image below: Baba : CA C7 d7 d8 d9, CK C3 dA C6 d4, c4 s3 hA hx dk, dQCindy: h3 d5 d3 są c9, d2 s8 h8 s9 cQ, cJ h2 s2 s6 sx, SKScore:Baba = 20Cindy = 74Press ENTER to next round.Available Cards:Baba : h4 d6 c5 55 h9, CA C7 d7 d8 d9, CK c3 dACindy: s4 h5 dj s7 SA, h3 d5 d3 sQ c9, d2 s8 h8 s9 cQ, CJ h2 s2 s6 Sx, sKd4c4 53 hA hx dK, dQ*** ROUND 3 ***Cards at Hand:Baba : CA c7 d7 d8 d9 Point = 24 | winCindy: c9 d3 d5 h3 sQ | Point = 10Press ENTER to next round.Score:*** ROUND 2 ***Cards at Hand:Baba = 57Cindy = 74Baba : c5 d6 h4 h9 s5 | Point = 13 | winCindy: d) h5 SA 54 57 | Point = 12Available Cards:Baba : CK c3 dA C6 d4, c4 s3 hA hx dk, dQCindy: d2 s8 h8 s9 cQ, c) h2 s2 s6 sx, SKScore:Baba = 33Cindy = 74Press ENTER to next round.Available Cards:Page 4 of 7Baba : CA c7 d7 d8 d9, CK C3 dA Cc6 d4, c4 s3 hA hx dK, dQCindy: h3 d5 d3 sQ c9, d2 s8 h8 s9 cQ, cJ h2 s2 s6 sx, SKPress ENTER to next round.*** ROUND 3 ***Cards at Hand:Baba : CA C7 d7 d8 d9 | Point = 24 | winCindy: c9 d3 d5 h3 sQ | Point - 10Score:Baba = 57*** ROUND 4 ***Cindy = 74Cards at Hand:Baba : c3 c6 CK dA d4 Point = 19 winCindy: cQ d2 h8 s8 s9Available Cards:Point = 17Baba : CK c3 dA C6 d4, c4 s3 hA hx dk, dQCindy: d2 s8 h8 s9 cQ, c) h2 s2 s6 sx, SKScore:= 76Cindy = 74BabaPress ENTER to next round.Page 4 of 7Available Cards:Baba : C4 s3 hA hx dk, d.Cindy: cJ h2 s2 s6 sx, SK....* Baba is the WINNER! •.***2.3 Class DesignYour program shall have the following 3 classes at minimum:1) Game - A game has players and cards.2) Player - A player has cards.3) CardYou may add classes to support inheritance, association, aggregation, composition, or any significantfeatures.*** ROUND 4 ***Cards at Hand:Baba : c3 c6 CK dA d4 | Point = 19 | winCindy: cQ d2 h8 s8 s9| Point = 17Score:2.4 Data StructuresBaba= 76Cindy = 74You program should use more than array and array list. Consider whether stack, queue, set, and/ormap could be used.Available Cards: *** ROUND 2 ***In each round, players are each dealt 5 cards. As shown in the sample run, Ali receives the 5cards in the following orderAli: c5 s6 SK da CK5.2. TASKSCards at Hand:Ali : d8 dJ h3 h5 s7 | Point = 18Baba : d3 d5 h2 h8 s3 | Point = 10Cindy: c8 cJ h9 họ sQ | Point = 19 | winYou are developing a card game that requires one deck of 52 cards as shown below:The program shall sort the cards by suit then face.Ali: c5 CK dA 56 SK6.In each round, the player with the highest point wins that round. If there is a tie, both playerswin.7. The point is chosen from the suit that gives the highest point (study the sample run).8. At the end of the game, the player with the highest score is declared the winner.Score:AliBaba= 0Cindy = 48Available Cards:Ali : cx c2 h4 hA d2, hJ hx s2Baba : c9 hK d6 sJ sx, s8 d7Cindy: dk c6 s9 s4 c7, s5 c32.2 Sample runTo make testing easier and save time during interview, your program shall never clear screen.中中:******************* 3-Player Phase **** ROUND 3 ***Cards at Hand:Ali : c2 cx d2 hA h4Baba : c9 d6 hk sx sJCindy: c6 c7 dk s4 s9******************Enter player 1 name: AliEnter player 2 name: BabaEnter player 3 name: CindyPoint = 12Point - 20 I winPoint = 13Available Cards:Ali : c5 s6 Sk dA CK, h5 h3 dJ d8 s7, cx c2 h4 hA d2, hJ hx s2Baba : d4 h7 c4 cQ SA, d5 s3 d3 h2 h8, c9 hk d6 sJ Sx, s8 d7Cindy: CA dx h6 do d9, c8 h9 họ sQ cJ, dk c6 s9 s4 c7, 55 c3Photo Credit: Mannaggia / FotoliaScore:Ali= 0Baba= 20The 52 card has 4 suits from top to bottom: diamonds (d), clubs (c), hearts (h), and spades (s). Eachcard has a point as shown in the table below.Cindy = 48Press s to Shuffle or ENTER to start.Available Cards:Ali : hJ hx s2Baba : s8 d7Cindy: 55 c3*** ROUND 1 ***Cards at Hand:***** Baba and Cindy proceed to 2-Player phase *****Ali : c5 CK dA S6 SK | Point = 16Baba : c4 cQ d4 h7 SA | Point = 14Cindy: CA d9 dx dQ h6 | Point = 29 | winPage 1 of 7* 2-Player Phase幸幸Page 2 of 7Available cards:Page 3 of 7FacePointAce/A2-9Score:AliFollow the face10/X10BabaJack/I10Queen/o 10|10Cindy = 29Baba : họ dx h7 c2 cx, h4 d6 c5 s5 h9, CA C7 d7 d8 d9, CK c3 dA C6 d4,с4 53 hА hx dк, doCindy: h6 hJ C8 SJ hk, s4 h5 dJ s7 SA, h3 d5 d3 sQ c9, d2 s8 h8 s9 cQ,Available Cards:Ali : h5 h3 dJ d8 s7, cx c2 h4 hA d2, hJ hx s2Baba : d5 s3 d3 h2 h8, c9 hk d6 sJ sx, s8 d7Cindy: c8 h9 họ sQ cJ, dk C6 s9 s4 c7, 55 c3King/KC) h2 s2 s6 sx, SK2.1 Game RulesPress s to Shuffle or ENTER to start.1. The game has two (2) phases: 3 Players, and 2 Players.2. The game begins with the 3 Players phase. Three (3) rounds are played in the 3 Players phase.The top 2 players with the highest score proceed to the 2 Players phase. Four (4) rounds areplayed in the 2 Players phase.3. At the end of the 2 Players phase, the player with the highest score wins the game.Press ENTER to next round.*** ROUND 1 ***Cards at Hand:Baba : c2 cCx dx h7 ho| Point = 17Cindy: c8 h6 hJ hk sJ | Point = 26 | win*** ROUND 2 ***4. The 52 cards are shuffled and can be re-shuffledthe beginning of each phase in the game.cards at Hand:8.27 x 11.69 in5. In each round, players are each dealt 5 cards. As shown in the sample run, Ali receives the 5cards in the following orderAli : d8 dJ h3 h5 s7 | Point = 18Baba : d3 d5 h2 h8 s3 | Point = 10Score:

Playing cards are known and used the world over—and almost every corner of the globe has laid claim…

cindy - 74 Press ENTER to next round. Available cards: Baba : h4 de Cs ss ho, CA C7 d7 d8 d9, CK a da c6 d4, c4 s3 hA hx dk, do Cindy: 54 hs d) s7 SA, ha ds d) sQ c9, d2 s8 ha s9 cQ, c) h2 s2 s6 sx, SK ROUND *.. Cards at Hand: Baba : CA C7 d7 de d9 ! Point - 24 | win cindy: co d) ds ha se I Point- 10 Press ENTER to next round. *** ROUND 2 ** Cards at Hand: score: Baba- 57 Cindy- 74 Baba : es d6 h4 ho ss | Point - 13 | Min Cindy: d) hs SA s4 57 | Point - 12 Available Cards: Baba : CK c3 dA c6 d4, c4 s3 hA hx dK. do score: Baba 33 Cindy 74 Cindy: d2 sa ha s9 co. o h2 s2 s6 Sx, SK Press ENTER to next round. Available Cards: Baba : CA C7 47 đe d9, CK C) dA C6 d4, c4 s3 hA hx dK, đo Cindy: h3 ds d3 sQ c9, d2 sa ha s9 cQ, ea h2 s2 s6 sx, SK Page 4 of 7 Press ENTER to next round. *** ROUND 3*** Cards at Hand: Baba : CA C7 d7 de d9 I Point 24 | Min Cindy: c9 d) ds ha so i Point- 10 Score: Baba . 57 Cindy- 74 ROUND 4.. cards at Hand: Baba : c) c6 CK dA d4 | Point- 19 | win cindy: cQ d2 ha sa s9 | Point- 17 Available cards: Baba : CK c) da c6 d4, 4 s3 hA hX dK, dQ Cindy: d2 a ha se co. e h2 12 s6 SX. SK

cindy - 74 Press ENTER to next round. Available cards: Baba : h4 de Cs ss ho, CA C7 d7 d8 d9, CK a da c6 d4, c4 s3 hA hx dk, do Cindy: 54 hs d) s7 SA, ha ds d) sQ c9, d2 s8 ha s9 cQ, c) h2 s2 s6 sx, SK ROUND .. Cards at Hand: Baba : CA C7 d7 de d9 ! Point - 24 | win cindy: co d) ds ha se I Point- 10 Press ENTER to next round. ROUND 2 Cards at Hand: score: Baba- 57 Cindy- 74 Baba : es d6 h4 ho ss | Point - 13 | Min Cindy: d) hs SA s4 57 | Point - 12 Available Cards: Baba : CK c3 dA c6 d4, c4 s3 hA hx dK. do score: Baba 33 Cindy 74 Cindy: d2 sa ha s9 co. o h2 s2 s6 Sx, SK Press ENTER to next round. Available Cards: Baba : CA C7 47 đe d9, CK C) dA C6 d4, c4 s3 hA hx dK, đo Cindy: h3 ds d3 sQ c9, d2 sa ha s9 cQ, ea h2 s2 s6 sx, SK Page 4 of 7 Press ENTER to next round. * ROUND 3* Cards at Hand: Baba : CA C7 d7 de d9 I Point 24 | Min Cindy: c9 d) ds ha so i Point- 10 Score: Baba . 57 Cindy- 74 ROUND 4.. cards at Hand: Baba : c) c6 CK dA d4 | Point- 19 | win cindy: cQ d2 ha sa s9 | Point- 17 Available cards: Baba : CK c) da c6 d4, 4 s3 hA hX dK, dQ Cindy: d2 a ha se co. e h2 12 s6 SX. SK

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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Correct answer will be upvoted else downvoted. Computer science. You have w white dominoes (2×1 tiles, the two cells are hued in white) and b dark dominoes (2×1 tiles, the two cells are shaded in dark). You can put a white domino on the board in case both board's cells are white and not involved by some other domino. Similarly, you can put a dark domino if the two cells are dark and not involved by some other domino. Would you be able to put all w+b dominoes on the board if you can put dominoes both on a level plane and in an upward direction? Input The main line contains a solitary integer t (1≤t≤3000) — the number of experiments. The primary line of each experiment contains three integers n, k1 and k2 (1≤n≤1000; 0≤k1,k2≤n). The second line of each experiment contains two integers w and b (0≤w,b≤n). Output For each experiment, print YES in case it's feasible to put all w+b dominoes on the board and negative, in any case. You might print each letter…
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This challenge is based on the classic videogame "Snake". Assume the game screen is an n * n square, and the snake starts the game with length 1 (i.e. just the head) positioned on the top left corner. For example, if n = 7 the game looks something like this: BEGINNING In this version of the game, the length of the snake doubles each time it eats food (e.g. if the length is 4, after eating it becomes 8). Create a function that takes the siden of the game screen and returns the number of times the snake can eat before it runs out of space in the game screen. Examples FIRST MOVE snakefill (3) snakefill (6) - 5 snakefill (24) → 9 3
This challenge is based on the classic videogame "Snake". Assume the game screen is an n * n square, and the snake starts the game with length 1 (i.e. just the head) positioned on the top left corner. For example, if n = 7 the game looks something like this: BEGINNING In this version of the game, the length of the snake doubles each time it eats food (e.g. if the length is 4, after eating it becomes 8). Create a function that takes the siden of the game screen and returns the number of times the snake can eat before it runs out of space in the game screen. Examples FIRST MOVE snakefill (3) snakefill (6) - 5 snakefill (24) → 9 3
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Complete the recursive drawBoxes() method so that it will draw all of the boxes in the image below. It currently only draws the first and smallest Box. Feel free to use a different shape if you do not like boxes.
This challenge is based on the classic videogame "Snake". Assume the game screen is an n * n square, and the snake starts the game with length 1 (i.e. just the head) positioned on the top left corner. For example, if n = 7 the game looks something like this: BEGINNING In this version of the game, the length of the snake doubles each time it eats food (e.g. if the length is 4, after eating it becomes 8). Create a function that takes the siden of the game screen and returns the number of times the snake can eat before it runs out of space in the game screen. Examples FIRST MOVE snakefill (3) snakefill (6) - 5 snakefill (24) → 9 3
This challenge is based on the classic videogame "Snake". Assume the game screen is an n * n square, and the snake starts the game with length 1 (i.e. just the head) positioned on the top left corner. For example, if n = 7 the game looks something like this: BEGINNING FIRST MOVE In this version of the game, the length of the snake doubles each time it eats food (e.g. if the length is 4, after eating it becomes 8). Create a function that takes the side n of the game screen and returns the number of times the snake can eat before it runs out of space in the game screen. Ctrl+En
This challenge is based on the classic videogame "Snake". Assume the game screen is an n * n square, and the snake starts the game with length 1 (i.e. just the head) positioned on the top left corner. For example, if n = 7 the game looks something like this: BEGINNING FIRST MOVE In this version of the game, the length of the snake doubles each time it eats food (e.g. if the length is 4, after eating it becomes 8). Create a function that takes the side n of the game screen and returns the number of times the snake can eat before it runs out of space in the game screen. Ctrl+En
This challenge is based on the classic videogame "Snake". Assume the game screen is an n * n square, and the snake starts the game with length 1 (i.e. just the head) positioned on the top left corner. For example, if n = 7 the game looks something like this: BEGINNING In this version of the game, the length of the snake doubles each time it eats food (e.g. if the length is 4, after eating it becomes 8). Create a function that takes the siden of the game screen and returns the number of times the snake can eat before it runs out of space in the game screen. Examples FIRST MOVE snakefill (3) snakefill (6) - 5 snakefill (24) → 9 3