can we conclude "I am not sore" from "If I play hockey, then I am sore the next day. I use the whirlpool if I am sore. I did not use the whirlpool." Select one: True False
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- Identify if the argument is VALID or INVALID by analyzing the truth table test below:Correct answer only. Code and output screenshot. Nastia has 2 positive integers An and B. She characterizes that: The integer is acceptable in case it is detachable by A⋅B; In any case, the integer is almost acceptable, in case it is detachable by A. For instance, if A=6 and B=4, the integers 24 and 72 are acceptable, the integers 6, 660 and 12 are almost acceptable, the integers 16, 7 are neither acceptable nor almost great. Discover 3 unique positive integers x, y, and z to such an extent that precisely one of them is acceptable and the other 2 are almost acceptable, and x+y=z. Input The main line contains a solitary integer t (1≤t≤10000) — the number of experiments. The primary line of each experiment contains two integers An and B (1≤A≤106, 1≤B≤106) — numbers that Nastia has. Output For each experiment print: "Indeed" and 3 distinct positive integers x, y, and z (1≤x,y,z≤1018) to such an extent that precisely one of them is acceptable and the other 2…2. If x is TRUE and y is TRUE, what is ((x AND y)' AND (x' OR y')')' ? FALSE TRUE Not enough information. NULL
- Determine whether the following argument is valid or invalid. type a truth table and a few words explaining why the truth table shows validity or invalidity. If 12 divides 709,438 then 3 divides 709,438. If the sum of the digits of 709,438 is divisible by 9 then 3 divides 709,438. The sum of the digits of 709,438 is not divisible by 9. Therefore, 12 does not divide 709,438.Correct code answer with output screenshot. Else downvoted. William is facilitating a get-together for n of his broker companions. They began a conversation on different monetary forms they exchange, however there's an issue: not all of his dealer companions like each cash. They like a few monetary standards, yet not others. For each William's companion I it is known whether he enjoys money j. There are m monetary standards altogether. It is likewise realized that a merchant dislike more than p monetary forms. Since companions need to have some normal subject for conversations they need to track down the biggest via cardinality (perhaps vacant) subset of monetary standards, with the end goal that there are essentially ⌈n2⌉ companions (gathered together) who like every money in this subset. Input The primary line contains three integers n,m and p (1≤n≤2⋅105,1≤p≤m≤60,1≤p≤15), which is the number of broker companions, the number of monetary forms, the greatest number of…Determine whether the following argument is valid or invalid. Include a truth table and a few words explaining why the truth table shows validity or invalidity. If 12 divides 709,438 then 3 divides 709,438. If the sum of the digits of 709,438 is divisible by 9 then 3 divides 709,438. The sum of the digits of 709,438 is not divisible by 9. Therefore, 12 does not divide 709,438.
- Question 4 Rewrite the following statement without using variables. Then, give an exam- ple that shows the statement is true. There exist two real numbers a and b such that ab > a + b. Question 5 Rewrite the following statement without using variables. Then, give an exam- ple that shows the statement is false. For any positive integer n, n³ > n².Can help me with the answer.ANSWER/GIVE THE FOLLOWING.