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- In Exercises 1 and 2, which sentences are statements? If a sentence is a statement, classify it as true or false. a Chicago is located in the state of Illinois. b Get out of here c x6 read as x is less than 6 when x=10. d Babe Ruth is remembered as a great football player.In Exercises 55 and 56, P is a true statement, while Q and R are false statements. Classify each of the following statements as true or false. a PandQorR b PorQandRWrite a conclusion based on the two true statements given using the Law of Detachment or the Law of Syllogism, and state which law is used. Statement A: If the measurement of an angle is less than 90°, then it is acute. Statement B: ∠BOY measures less than 90°. Conclusion: ___________________ Law used: _____________________
- Is the given statement true or false?Use the Law of Detachment to make a conclusion.If a person wants to get a car, that person must buy car insurance. Jayla wants to get a car. A. Jayla has car insurance. B. Jayla has her driver's license. C. Jayla must get her driver's license. D. Jayla must buy car insurance.which statement is an accurate interpretation of the students work
- I want written justification along.Use the Law of Syllogism to give a valid conclusion: If it is Saturday, then Jake has a baseball tournament. If Jake has a baseball tournament, then he will need to pack his lunchSelect the statement that is the converse of “If I had a hammer, I would hammer in the morning.” a. If I didn’t have a hammer, I wouldn’t hammer in the morning.” b. If I don’t hammer in the morning, I don’t have a hammer. c. If I hammer in the morning, I have a hammer. d. If I had a ham, I would eat ham in the morning.
- Is this a valid arguement? (Syllogisms) All rangers are enviornmentalists All rangers are story tellers. Therefore, all enviornmentalists are story tellers.Determine whether the statement"If v = ai + bj = 0, then a = −b." is true or false. If it is false, explain why or give an example that shows it is false.Below is a formal proof of validity for the indicated argument. State the justification for each line that is not a premise. 1. E ^ (F v G) (E ^ G) → ~ (H v I) (~H v ~I) → ~ (E ^ F) / (E ^ G) → (~H ^ ~I) _____________________________________ ~ (H ^ I) → ~ (E ^ F) _____________________________________ (E ^ F) → (H ^ I) _____________________________________ [(E ^ F) → (H ^ I)] ^ [(E ^ G) → (~H ^ ~I)] _____________________________________ (E ^ F) v (E ^ G) _____________________________________ (H ^ I) v (~H ^ ~I) ______________________________________ 10. ______________________________________