Both players have to make substrings using the letters of the string S. Stuart has to make words starting with consonants. Kevin has to make words starting with vowels. The game ends when both players have made all possible substrings. Scoring A player gets +1 point for each occurrence of the substring in the string S. For Example String S = BANANA Kevin's vowel beginning word ANA Here. ANA occurs twice in BANANA. Hence, Kevin will get 2 Points. For better understanding see the image below. BANANA STUART KEVIN
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- A group of people, numbered 1 to N, are sitting in a circle. Starting at person 1, a hot potato is passed. After x number of passes, the person holding the hot potato is eliminated, the circle closes ranks, and the game continues with the person who was sitting after the eliminated person picking up the hot potato. The last remaining person wins. For example: number of passes = 1 and number of players = 5, the order of elimination is 2, 4, 1, 5. Write a program for general values of X and N. Ask a user for the number of people and number of passes To speed up the input and debugging, you may wish to store the names of the people in a file. Make sure no two names start the same letter ( Alex and Ana are not OK). Alternatively, you can number the players. Output number and/or the name of a person being eliminated Output number and the name of the winner Do not expect a user to do the right thing, error check the user input; among other things, what do you think a reasonable…A group of people, numbered 1 to N, are sitting in a circle. Starting at person 1, a hot potato is passed. After x number of passes, the person holding the hot potato is eliminated, the circle closes ranks, and the game continues with the person who was sitting after the eliminated person picking up the hot potato. The last remaining person wins. For example: number of passes = 1 and number of players = 5, the order of elimination is 2, 4, 1, 5. Write a program for general values of X and N. Ask a user for the number of people and number of passes To speed up the input and debugging, you may wish to store the names of the people in a file. Make sure no two names start the same letter ( Alex and Ana are not OK). Alternatively, you can number the players. Output number and/or the name of a person being eliminated Output number and the name of the winner Do not expect a user to do the right thing, error check the user input; among other things, what do you think a reasonable…c) Using the string T = “EVERY GOOD BOY DESERVES FAVOUR”, find the following:SUBSTRING(T,24,6)//” “// SUBSTRING(T,7,8)// SUBSTRING(T,18,1)
- Let p, q, and r be the propositions p: You started a new video game this week. q: You finished all its quests.r: You didn’t win the platinum trophy.Express each of these propositions as an English sentence.¬p → ¬q(p ∧ q) → (¬r)((¬p) → (¬q)) ∨ (q → (¬r))(p ∧ q) ∨ (¬q ∧ r)Ancay youyay eakspay igpay atinlay? (Can you speak pig latin?) If you can’t, here are the rules: If a word begins with a consonant, take all of the letters before the first vowel and move them to the end of the word, then add ay to the end of the word. Examples: pig → igpay, there → erethay. If a word begins with a vowel (a, e, i, o, u, or y), simply add yay to the end of the word. For this problem, y is always a vowel. Examples: and → andyay, ordinary → ordinaryyay. Although there are many variants of Pig Latin (such as Kedelkloppersprook in Germany), for this problem we will always use the rules described above. A friend of yours was frustrated with everyone writing in Pig Latin and has asked you to write a program to translate to Pig Latin for him. Ouldway youyay ebay osay indkay otay oday ityay? (Would you be so kind to do it?) Inputs consist of lines of text that you will individually translate from a text file given by the user. If the file cannot be opened for some reason,…Correct answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. A string b is an aftereffect of a string an if b can be gotten from a by cancellation of a few (conceivably, zero or all) characters. For instance, "xy" is an aftereffect of "xzyw" and "xy", yet not You are given a string a. Your errand is to reorder the characters of a so that "trygub" isn't an aftereffect of the subsequent string All in all, you should find a string b which is a stage of images of the string an and "trygub" isn't an aftereffect of b We have a genuinely superb confirmation that any string can be sorted out not to contain "trygub" as an aftereffect, however this issue explanation is too short to even think about containing it Inpu The primary line contains a solitary integer t (1≤t≤100) — the number of experiments The primary line of each experiment contains a solitary integer n (1≤n≤200) — the length of a The following line contains the string an of…
- It turns out the forbidden letters are so bad, we need to remove the letter that comes after it in addition to the original letter. That extraneously removed letter should be complete ignored. In other words we don't care whether the following letter is forbidden or not. For example if "bookkeeper" is the word and both p and o are forbidden, then the result would become "bkkeer". The letters removed are the bolded and underlined letters in the string "bookkeeper". What is the result of performing the extra forbidden removal on the following? Note: capitalization matters. YouAreAbsolutelyUniqueJustLikeEveryone 4 e l s eSuppose you are a participant in a game show. You have a chance to win a motorbike. You are askedto select one of the 500 doors to open; the motorbike is behind one of the 500 doors; the other remaining doorsare losers and have balloons behind them. Once you select a door, the host of the game show, who knowsexactly what is behind each of the door, randomly opens 480 of the other doors all at once that s/he for sureknows are losing doors and have balloons behind them. Then s/he reoffers you – whether you would like toswitch to the other doors or keep your initial or original selection as before. Now in this case, you are goingto make decision based on probabilistic reasoning. Therefore, whenever you are reoffered by the host to dothe selections among the remaining unopened doors, what is the probability of winning for each of theremaining unopened doors (including your original selection)? Do you want to make a switch based on theprobabilistic reasoning? If you are switching, which…I got an error message for the answer Bartleby gave me last night as follows Input Answer alphabet = "abcdefghijklmnopqrstuvwxyz"test_dups = ["zzz","dog","bookkeeper","subdermatoglyphic","subdermatoglyphics"]def histogram(s):d=dict()for c in s:if c not in d:d[c]=1 else:d[c]+=1return d;def has_duplicate(string):# return false if each letter in s is not distincth=histogram(string)for k,v in h.items():if v>1:return truereturn falsefor string in test_dups:if has_duplicate(string):printf(string,"has duplicates")else:print(string,"has no duplicates")def main():test_dups_loop()if_name=='_main_'main() THE ERROR MESSAGE said ***TRUE NEEDS TO BE DEFINED. this is all I need from the answer code I received.
- Jack and Jill will play a game called Hotter, Colder. Jill chooses a number from 0 to 100, and Jack makes repeated attempts to guess it. For each guess, Jill will respond with: hotter - if the current guess is closer to her number than the previous guess is colder - if the current guess is farther to her number than the previous guess is same - if the current guess is as far (to her number) as the previous guess is For Jack’s first guess, since there is no previous guess yet, Jill will just answer same. Describe an algorithm or a systematic approach that Jack can follow to win the games faster (fewer guesses). Example: Jill chooses number 40. Note: Jack can guess any number from 0 to 100 at any point of the game. Jack guesses 100. Jill responds same (first guess) Jack guesses 60. Jill responds hotter (60 is closer to 40 than previous guess 100) Jack guesses 80. Jill responds colder (80 is farther from 40 than previous guess 60) Jack guesses…Given a string S, determine whether it can be split into two non-empty palindrome strings. If yes, then output two palindrome strings A and B where the concatenation of A and B is S, i.e. S = A + B.If the answer is no, output NOSuppose team A plays in a best-of-7-game series. In sports sometimes teams play in a series until one team has won 4 games in the series. When a team wins its fourth game the series concludes because after a team has won 4 games it is guaranteed to win more games than its opponent even if all 7 games are played. When team A wins a game we write a W and when team A loses a game we write a L. So the sequence WWLLLWL means team A won the first, second and sixth games in the series and lost the other games. Team A lost the series. The sequence LWWLWW indicates team A won the second, third, fifth and sixth games. Team A won the series in 6 games. Given that team A wins the fifth game how many sequences of wins and losses are possible if team A wins the series?