Mr. Naughty loves to play with balls. So, his friend, Mr. Nice, gave him n balls to play the game. Eachball has exactly two numbers (more number and number below). In one move Mr. Naughty canrotate any ball that its bottom is now rising. Mr. Nice knows a small amount of this movements thatcan make at least half of the balls show the same number at the top.So, in order to win Mr Nice's game, Mr. Naughty has to earn a small amount of it it goes. It is notalways possible to make such movements that satisfy what is provided in this case Mr. Naughtyshould see that it is "Impossible" to make such movements. Help Mr. Naughty win the game using Cprogramming language.Input33 100100 354Output1

Process for the code The first line contains a single integer n - the number of balls. Thefollowing…

Answered: Mr. Naughty loves to play with balls.…

Computer Networking: A Top-Down Approach (7th Edition)

7th Edition

ISBN:9780133594140

Author:James Kurose, Keith Ross

Publisher:James Kurose, Keith Ross

Chapter1: Computer Networks And The Internet

Section: Chapter Questions

Problem R1RQ: What is the difference between a host and an end system? List several different types of end...

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Similar questions

Lets say we are creating a python game. A word is displayed gets displayed on the screen. The players of the game must type as many words as they an that are related to the word that is displayed. If players type in the same word multiple times, it is ignored. One the players are done taking turns, the program gives each player a score that is based off how many wrods they entered that are similiar to what other words players have entered. So for a player to get a point, the word they typed must be typed by another student. QUESTION: We need to store the words typed by the players and all words etered. Would we use a list, set, dict or tuple?
Write a program using Python to solve the locker riddle which reads as follows: Imagine 100 lockers numbered 1 to 100 with 100 students lined up in front of those 100lockers:The first student opens every locker.The second student closes every 2nd locker.The 3rd student changes every 3rd locker; if it’s closed, she opens it; if it’s open, she closes it.The 4th student changes every fourth locker (e.g., 4th, 8th, etc.).The 5th student changes every 5th locker (e.g., 5th, 10th, etc.).That same pattern continues for all 100 students. Which lockers are left open after all 100 students have walked the rowof lockers?
This problem is taken from the delightful book "Problems for Mathematicians, Young and Old" by Paul R. Halmos. Suppose that 931 tennis players want to play an elimination tournament. That means: they pair up, at random, for each round; if the number of players before the round begins is odd, one of them, chosen at random, sits out that round. The winners of each round, and the odd one who sat it out (if there was an odd one), play in the next round, till, finally, there is only one winner, the champion. What is the total number of matches to be played altogether, in all the rounds of the tournament? Your answer: Hint: This is much simpler than you think. When you see the answer you will say "of course".
Write a program on python that simulates the toss of a six sides die. What is the ratio of the number 2 with the other sides?. Assume that each side has equal probability to appear when a die is tossed.
This still doesn't put them in random order though. Also what happens if they get it wrong?
There are a set of courses, each of them requiring a set of disjoint time intervals. For example, a course could require the time from 9am to 11am and 2pm to 3pm and 4pm to 5pm. You want to know, given a number K, if it’s possible to take at least K courses. You can only take one course at any single point in time (i.e. any two courses you choose can’t overlap). Show that the problem is NP-complete, which means that choosing courses is indeed a difficult thing in our life. Use a reduction from the Independent set problem.
A band of thieves comes up with a series of rules for hiding their loot so that they are always able to find it. The rules are as follows: If the house is next to a lake, then the treasure does not go in the kitchen If the tree in the front yard is an elm, then the treasure is in the kitchen The tree in the front yard is an elm or the treasure is buried under the flagpole If the tree in the backyard is an oak then the treasure is in the garage. You observe that the house where the treasure is hidden is next to a lake. Where is the treasure? discrete math
there is a red point and some blue points on how to move so that the sum of the distances from the red point to the blue points grows the fastest
Suppose a person can buy a chocolate bar from the vending machine for $1 each. Inside every chocolate bar is a coupon. A person can redeem 3 coupons for one chocolate bar from the machine. This means that once a person has started buying chocolate bars from the machine, he/she always has some coupons. A person would like to know how many chocolate bars can be bought, if a person starts with N dollars and always redeem coupons, if he/she has enough for an additional chocolate bar. For example: With 3 dollars a person could buy 4 chocolate bars after purchasing 3 bars giving him/her 3 coupons and then redeeming the 3 coupons for one bar. This would leave him/her with one extra coupon. Thus, will have 4 chocolate bars and still have one coupon leftover. For 11 dollars, a person can have 16 chocolate bars and still have one coupon leftover. For 12 dollars, a person can have 17 chocolate bars and have two coupons leftover. Write a complete Python program that prompts a buyer to input…
The register we discussed in class has two inputs, D and clock, and one output, Q. If you are interested, you can access a simulator of this circuit at http://www.falstad.com/circuit/e-edgedff.html (note that that simulator has an extra output, !Q, below Q). If D is 1 as clock transitions from 0 to 1, which of the following is true? A. Q is (or soon becomes) 0 B. Q is (or soon becomes) 1 C. Q oscillates between 0 and 1 D. Q holds a steady value, which could be 0 or 1

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