whether Bob goes to the party, Anna goes (B → A). Use Wang's technique to determine whether Mary will attend. M→ B. Anna will not attend the celebration. Show each step's regulation.
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- Correct and detailed answer will upvoted else downvoted . Skip if you don't know. there live N individuals, numbered from 1 to N. There are by and large M sets of individuals that are companions with one another. Individuals of Baltia need to put together a fruitful party, however they have extremely severe guidelines on what a party is and when the party is effective. On the island of Baltia, a party is a social occasion of precisely 5 individuals. The party is viewed as effective if either every one individuals at the party are companions with one another (so they would all be able to converse with one another without stressing over conversing with somebody they are not companions with) or no two individuals at the party are companions with one another (so everybody can simply be on their telephones without any other person troubling them). If it's not too much trouble, help individuals of Baltia put together a fruitful party or let them know that it's difficult to do as such.…Correct answer will be upvoted else downvoted. Focuses got by hopefuls in various stages are utilized for shaping generally challenge results. Assume that k phases of the challenge are finished. For every challenger, k−⌊k4⌋ stages with the most noteworthy scores are chosen, and these scores are added up. This total is the general aftereffect of the competitor. (Here ⌊t⌋ indicates adjusting t down.) For instance, assume 9 phases are finished, and your scores are 50,30,50,50,100,10,30,100,50. Initial, 7 phases with the most elevated scores are picked — for instance, all stages aside from the 2-nd and the 6-th can be picked. Then, at that point, your general outcome is equivalent to 50+50+50+100+30+100+50=430. At this point, n stages are finished, and you know the focuses you and Ilya got for these stages. Be that as it may, it is obscure the number of more stages will be held. You can't help thinking about what the most modest number of extra stages is, after which your outcome…If Bob or Anna attends the party (B → A). Determine Mary's attendance using Wang's method. M B. Anna won't celebrate. Regulate each stage.
- Anthony, Shirley and Jennifer belong to the Dancer Club. Every member of the Dancer Club is either a skier or a mountain climber or both. No mountain climber likes rain, and all skiers like snow. Jennifer dislikes whatever Anthony likes and likes whatever Anthony dislikes. Anthony likes rain and snow. Using resolution, please find: is there a member of the Dancer Club who is a mountain climber but not a skier?Given propositions p, q, and r, p is true, q is false, and r’s status is unknown at this time. Tell whether each proposition is true, is false, or has unknown status at this time. Show the truth tables. Show the step by step answer for b and c.Given propositions p, q, and r, p is true, q is false, and r’s status is unknown at this time. Tell whether each proposition is true, is false, or has unknown status at this time. Show the truth tables.
- Problem 7: Use Wang's algorithm to answer whether or not Mary will go to the party, given that: If Bob goes to the party, then Anna goes (B → A). If Mary goes to the party, then Bob goes (M → B). Anna will not go to the party (not A). Show all the steps clearly stating the rule applied at each step.Correct answer will be upvoted else downvoted. Four players take part in the season finisher competition. The competition is held by the accompanying plan: the principal player will play with the second, and the third player with the fourth, then, at that point, the victors of the sets will play in the finals of the competition. It is realized that in a match between two players, the one whose expertise is more noteworthy will win. The ability of the I-th player is equivalent to si and all expertise levels are pairwise unique (i. e. there are no two indistinguishable qualities in the exhibit s). The competition is called reasonable if the two players with the most elevated abilities meet in the finals. Decide if the given competition is reasonable. Input :The principal line contains a solitary integer t (1≤t≤104) — the number of experiments. A solitary line of experiment contains four integers s1,s2,s3,s4 (1≤si≤100) — ability of the players. It is ensured that every one…Every patient has a primary physician. Every doctor has at least one patient. Each pharmacy sells several drugs and has a price for each. A drug could be sold at several pharmacies, and the price could vary from one pharmacy to another. Doctors prescribe drugs for patients. A doctor could prescribe one or more drugs for several patients, and a patient could obtain prescriptions from several doctors. Each prescription has a date and a quantity associated with it. You can assume that, if a doctor prescribes the same drug for the same patient more than once, only the last such prescription needs to be stored. Pharmaceutical companies have long-term contracts with pharmacies. A pharmaceutical company can contract with several pharmacies, and a pharmacy can contract with several pharmaceutical companies. For each contract, you have to store a start date, an end date, and the text of the contract. Pharmacies appoint a supervisor for each contract. There must always be a supervisor for each…
- I need only correct option with explanation. Don't give direct option and wrong answer. I'll give negative mark for wrong answer. Required correct option with explanation. If you don't know don't attempt forward to others..Depending on the cause of death, racial/ethnic and gender disparities exist on years of potential life lost in the United States. Years of Potential Life Lost (YPLL) can be defined as the number of years lost when death occurs before one’s life expectancy. For this assignment, life expectancy will be set for everyone at 75. For YPLL, a death of a very young person is weighted more than a death of a very old person (Seabert, McKenzie, & Pinger, 2022). AS Instructions: Investigate one cause of death (infant mortality, homicide, suicide, unintentional injuries (such as car accidents, drowning, falling, etc.), pregnancy complications, COVID-19, etc.) in the United States and research the YPLL for racial/ethnic groups and genders. Summarize your findings in your paper and discuss how calculating YPLL can change the way we think about that particular cause of death differently. Provide factual documentation that reinforces your findings from at least three peer reviewed sources…From the truth table for A ∨ B, the value of A ∨ B is true if A is true, if B is true, or if both are true. This use of the word “or,” where the result is true if both components are true, is called the inclusive or. It is the inclusive or that is understood in the sentence, “We may have rain or drizzle tomorrow,” which might also be expressed as, “We may have rain or drizzle or both tomorrow.” Another use of the word “or” in the English language is the exclusive or, sometimes written XOR, in which the result is false when both components are true. The exclusive or is understood in the sentence, “At the intersection, you should turn north or south,” (but obviously not both). Exclusive or is symbolized by A ⊕ B. Write the truth table for the exclusive or.