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- 6. Prove Exportation law with the help of truth table|Please explain the answer and show the souloution ! f17Stuck need help! The class I'm taking is computer science discrete structures. Problem is attached. please view before answering. I need help with parts A and B and C. Part A "What is the overall effect of the Encrypt() algorithm/ what effect does this algorithm have on the alphabet? " Part B " What are the domain and codomain of the function ?(?) used in Encrypt()? What is the range? Part C " what is the coded message " Please explain answer so I can fully understand. Really struggling with this concept. Thank you so much!
- Exercise 1.4.2: Truth tables to prove logical equivalence. About Use truth tables to show that the following pairs of expressions are logically equivalent. (a) p ↔ q and (p → q) ∧ (q → p) (b) ¬(p ↔ q) and ¬p ↔ q (c) ¬p → q and p ∨ qProvide an interpretation that is true and one that is false: (∀ y)(P(y) → P(b))Stuck need help! The class I'm taking is computer science discrete structures. Problem is attached. please view before answering. I need help with parts A and B. Part A "What is the overall effect of the Encrypt() algorithm/ what effect does this algorithm have on the alphabet? " Part B " What are the domain and codomain of the function ?(?) used in Encrypt()? What is the range? Please explain answer so I can fully understand. Really struggling with this concept. Thank you so much!
- {4} ⊆⊆ (2, 4, 6, 8, 10} true or falseWrite TRUE if the statement is true, otherwise, write FALSE.5. The negation of (P ∧ Q) =⇒ (P ∨ Q) is a contradiction.Exercise 1.3.4: Truth tables for logical expressions with conditional operations. info About Give a truth table for each expression. (a) (¬p ∧ q) → p (b) (p → q) → (q → p) (c) (p ∨ q) ↔ (q → ¬p) (d) (p ↔ q) ⊕ (p ↔ ¬q) (e) (p ∨ q) ↔ (q ∧ p)
- Correct answer will be upvoted else downvoted. Computer science. Michael is blamed for disregarding the social removing rules and making a danger of spreading Covid. He is currently shipped off jail. Fortunately, Michael knows precisely what the jail resembles from within, particularly since it's actual straightforward. The jail can be addressed as a square shape a×b which is separated into stomach muscle cells, each addressing a jail cell, normal sides being the dividers among cells, and sides on the border being the dividers prompting opportunity. Prior to condemning, Michael can ask his companions among the jail representatives to make (all around stowed away) openings in a portion of the dividers (counting dividers among cells and the furthest dividers). Michael needs to have the option to escape the jail after this, regardless of which cell he is set in. Be that as it may, he likewise needs to break as couple of dividers as could be expected. Your assignment is to…Correct answer will be upvoted else downvoted. Computer science. Michael is blamed for disregarding the social separating rules and making a danger of spreading Covid. He is currently shipped off jail. Fortunately, Michael knows precisely what the jail resembles from within, particularly since it's actual straightforward. The jail can be addressed as a square shape a×b which is partitioned into abdominal muscle cells, each addressing a jail cell, normal sides being the dividers among cells, and sides on the edge being the dividers prompting opportunity. Prior to condemning, Michael can ask his companions among the jail representatives to make (all around stowed away) openings in a portion of the dividers (counting dividers among cells and the furthest dividers). Michael needs to have the option to escape the jail after this, regardless of which cell he is set in. Nonetheless, he likewise needs to break as couple of dividers as could be expected. Your assignment is to discover…This question is about the procedure linearSearch, which was discussed in the lectures. 1 procedure linearSearch(x, a1, a2 ⋯, an) 2 for k := 1 to n 3 if x = ak 4 then return k 5 return 0 The procedure searches a sequence of objects a1, a2 ⋯, an in order. If it finds an object that is equal to x at line 3, then it returns the object’s index k at line 4. If it does not find such an object, then it returns 0 at line 5 instead. Suppose that linearSearch searches five objects, and always finds one of them. The probability that an object ai will be found is p(ai), where 1 ≤ i ≤ 5. The probabilities for all objects are shown below. p(a1) = 0.5 p(a2) = 0.3 p(a3) = 0.1 p(a4) = 0.05 p(a5) = 0.05 What is the expected number of comparisions (=) executed by linearSearch at line 3? Your answer must be a number. Show how you got the answer.