Directions for questions 25 to 28: Answer the questions on the basis of the information given below.Shashi, a programmer, created an intriguing representation of his rankings in six consecutive games - G1, G2, G3, G4, G5, and G6 - each consisting of six rounds - R1, R2, R3, R4, R5, and R6. He drew a grid to depict this arrangement in a unique way. Throughout every round of each game, Shashi consistently maintained a position within the top six ranks. Rank 1 is the highest, and rank 6 is the lowest. To identify each cell within the grid, the format used is GmRn, where ‘m’ represents the column and ‘n’ represents the row. For instance, G2R3 corresponds to the value 2. Shashi initially filled the grid with certain hints but left some cells blank. To complete the grid, every cell must be filled with a number from 1 to 6, ensuring that no number is repeated within any row or column.The rules of filling the grid are as follows:(i) If absolute difference between the two digits in neighbouring cells equals 1, then they are separated by a sign “+” or “–”.(ii) If a border between cells contains a sign “+”, a digit in a left or upper cell is one lower than a digit in a right or lower cell respectively.(iii) If a border between cells contains a sign “–”, a digit in a left or upper cell is one bigger than a digit in a right or lower cell. All instances of consecutive digits are shown by these signs.

Terrance plays 3 rounds of a game. He has a 50% chance to win (W) and a 50% chance to lose (L) in each round. Question 1 ,begin emphasis,Part A,end emphasis, Which list shows all possible combinations of wins and losses for 3 rounds of the game? Question 1 Answer options with 4 options A. W, L, W, L, W, L B. WWW, WWL, WLW, LWW, LLL C. W, L, WW, LL, WL, LW, WWW, WLW, LWL, LLL D. WWW, WWL, WLW, LWW, LLW, LWL, WLL, LLL Question 2 ,begin emphasis,Part B,end emphasis, Determine whether each statement is true or false. Choose "True" or "False" for each statement. Question 2 Response area with 6 radio buttons within 3 groups. Statement True or False? The probability that Terrance wins exactly 3 games is 1-eighth. True False The probability that Terrance wins exactly 2 games is 1-fourth. True False The probability that Terrance wins at least 2 games is 1-half. True False

Problem StatementIn a gaming tournament, players are ranked in ascending order based on their scores. Your task is to design a program using binary search to determine the score of the player positioned at the kth place, enabling the organizers to swiftly identify individual performance levels. The program takes the total number of players, their sorted scores, and the rank (k) as input, and outputs the score of the player ranked at the kth position(position value starts from 1).Input format :The first line of input consists of an integer N, representing the total number of players in the tournament.The second line consists of N distinct space-separated integers, representing the sorted list of players' scores.The third line consists of an integer k, representing the rank of the player whose score needs to be determined.Output format :The output prints a single integer, representing the score of the player ranked at position k in the tournament.Code constraints :1 ≤ N ≤ 101 ≤ score ≤ 1001 ≤ k ≤ NSample test cases :Input 1 :712 15 34 47 49 57 583Output 1 :34Input 2 :624 25 37 48 98 995Output 2 :98

Only seven people participated in this year's chess tournament, in which each one played one game with every other one. On Monday, Saad played 1 game, Saeed played 2, Ahmed 3,Khaled 4, Osama 5 and Ashraf played 6 games. How many games did Nawaf play on Monday? A 1 B 2 C 3 D E 4 5

Directions for questions 35 to 39: Answer the questions on the basis of the information given below.An artistic event was held at a school where students A, B, C, D, E, and F represented their houses in Dancing, Painting, and Singing. The top six ranks, from 1 (best) to 6 (lowest), were awarded in each event, with each student securing a unique rank in every event. No two students have the same rank in any event, and no student has the same rank across different events.(i) D ranks better than E in every activity, with their ranks being consecutive integers in each event.However, neither D nor E secured the 1st or 6th rank in any event.(ii) B secured 2nd place in Singing and 3rd place in Painting.(iii) C’s rank in Singing is the same as F’s rank in Dancing. C’s rank in Dancing is the same as A’s rank in Singing. The sum of C’s ranks across all three events is the highest.(iv) The sum of E’s ranks is equal to the sum of F’s ranks.Question No 35.Which rank did C secure in Singing?

DIRECTIONS for questions 6 to 10: Answer these questions on the basis of the information given below.Five children – A through E – were playing a game. In each round of the game, each child independently picked a digit from 0 to 9 and after each of the five children had picked a digit, the five digits were used to form the largest possible number that can be made with the five digits (by placing them next to each other). This number is labelled as the Ceiling Number of that round. After exactly four rounds, the child who picked the leftmost digit of the highest Ceiling Number across the four rounds is declared the winner of the game. No child can pick the same number across any two rounds.The Ceiling Number of each round are 98551, 75311, 98765 and 76544, not necessarily in any particular order.It is also known thatB picked consecutive digits across the four rounds, but not necessarily in any order, and in none of the rounds did the digit that he picked become the leftmost digit of the Ceiling Number.In each round, the digit that B picked was higher than the one that D picked, while, in the second round, C and E picked the same digit.The child who was declared the winner picked the least digit of the Ceiling Number in only one round, which was the third round.For only one child was the difference between the highest digit that he picked and the lowest digit that he picked 8, and this child picked his least digit in the first round.No one picked the same digit as D in any round and D and E did not pick consecutive digits in any round.Question No. 8DIRECTIONS for questions 8 to 10: Select the correct alternative from the given choices.Who picked the least digit in the fourth round? A  C  E