arunk0548,github

Problem Statement A game of pool is played on a frictionless rectangular table. Imagine that the table is represented by the coordinates (0,0), (0, 142), (284, 142) and (284,0) where the coordinate axes are measured in centimetres. A player places a ball anywhere on the table (but not on the cushions) and hits the ball to a point on one of the cushions. The ball travels at a constant velocity rebounding off the cushions. Write a program that accepts as input from the user, the initial position of the ball, the position of the point at one of the cushions at which the ball makes its first impact, the time the ball travels around the table, and as output, the final position of the ball. Assumptions: ● All collisions with the cushions are perfectly elastic, and there is no spin imparted on the ball i.e. angle of incidence = angle of reflection. ● The ball is a point object ● The table is pocketless ● The cushions have no “thickness” and are represented by the boundaries of the rectangle shown in the diagram above. Note that the diagram is just for visualization purposes only! ● The maximum speed at which the ball can travel is at 1000 cm/s ● If the ball hits the corner, it rebounds “straight back”

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Write a program to convert between bases of any order from 2 to 16. The input should be in base 10. Output should be in the base of the user's choice.

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Write a program that accepts as input from the user the date in dd-mm-yyyy format. The output should be the date in words. Sample input: Input date: 04-04-1982 Output: Fourth of April, Nineteen Eighty Two

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A normal magic square, henceforth referred to as a magic square, is an arrangement of integers from 1 to n2 arranged in an n by n grid. Each number occurs only once, and the sum of the numbers in each row, column or diagonal add up to the same number.

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N-by-N Queens Problem One of the oldest chess based problems is to place 8 queens on a chessboard without the queens attacking each other. (If you are not familiar with chess, a queen can attack any square on the same row, any square on the same column, or any square on the same diagonal). It is an amusing little exercise to write code to enumerate all solutions. Your task, in this week's challenge is to write code to display A single solution to placing n queens on an n by n chessboard. NOTE that we're looking for only ONE solution and not ALL. The user inputs n, and the output should be a solution of the form Queens on (x1,y1),(x2,y2),...,(xn,yn) where the xi stands for the row number and yi stands for the column number. Example: Enter size of chess board n by n: 8 Output: Queens on (1,1),(7,2),(5,3),(8,4),(2,5),(4,6),(6,7),(3,8) (The solution corresponds to the diagram at the bottom; this is for illustrative purposes only.): Note that n should be in the range 4 to 25 (inclusive).

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Sanjay gives you a list of N strings and a task to solve. The task is to remove all the duplicate strings from the list and print the resulting list of strings in a sorted order. Input: The first line contains an integer N. Then next N lines contain a string Si Output: Print the sorted list. Constraints: 1 ≤ |N| ≤ 5000 1 ≤ |Si| ≤ 100

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