In p--> what is the conclusion

Q: Using the truth tables, say if this is a tautology or a contradiction (A->B)-> (B'-> A')

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Q: Use a truth table to verify the distributive law p A (q v r) = (p A q) V (p Ar)

A: Truth table for some operations :-  p q p∧q p∨q T T T T T F F T F T F T F F F F Here,…

Q: Given the proportion: [r→ s, p → ~q, p ^ ~s, q V r] + [(s → q) V (~r →~ p)]. Using Truth Table,…

A: The truth table, p q r s ~p ~q ~r ~s r↔s p↔~q p∧~s q∨r T T T T F F F F T F F T T T T F F F F…

Q: ん

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Q: Find $- 5- es

A: Use the inverse transform rule: If L-1Fs=ft then L-1e-asFs=Ht-aft-a Where H(t) denotes the heavy…

Q: Determine the truth value of the statement (p ^ q) => ~q    if A. both p and q are true B. Both p…

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Q: In p-->q what's the premise ?

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Q: Hey, can you explain the last 3 lines?  How does p(2<0.375) become 0.6462

A: P(-0.25&lt;Z&lt;0.375)=?

Q: qV[~(q^r) ~q]

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Q: 1≥x-9 or x-9>3

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Q: Construct a formal proof of validity 1. A -> B 2. a∨ (c^d) 3.~b ^ ~c / therefore c

A: We have to construct  a formal proof of validity

Q: (3rt)(は)(キ)… 。 Sn-? S- ?

A: We will find out the required value.

Q: 2. A student did not study for Philosophy quiz which consists of 10 true or false questions. If the…

A: Introduction: It is required to find all possible number of answers that can be given to the true or…

Q: 6. Construct the truth table of [(p^g) <r] → [(pvg) Ⓡr]

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Q: Are job applicants with easy to pronounce last names just as likely to get called for an interview…

A: Since you have posted question with multiple subparts,we will solve first three sub parts for you.To…

Q: Explain the difference between o and oz and between ju and u The quantity u is the -Select- quantity…

A: Introduction: Denote X as the random variable of interest. Suppose a sample of size n is taken from…

Q: Construct a truth table for each of the following. 13. p^(-p v q)

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Q: Evaluate (A = (B = C)) = ((A ^ B) = C). O Contradiction O Tautology О АЛВ

A: We will find out the required value.

Q: Find y". y3 (x-6)-5 O 20(~x-6)-7 (Vk - 6)-6 (Nx-6)기 6. -5 6. Wx-6)

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Q: Suppose p is the statement There are 1,000 meters in one kilometer' and q is the statement "You will…

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Q: Moke the truth the re sult table and Exploain aj (panq) =o (-) (1 cpこ09)=つ(^p^q)

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Q: 군.Re(리- %3D 2. co 8. 8 Z=0

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Q: the negation of q^p

A: Given: Negation of q^p

Q: 2. (~P-Q) – (~P – -Q) Q -P -P+Q -P - "Q (-P - Q) - (-P- -Q)

A: P→Q is False if and only if P is True and Q is False P↔Qis False if and only if one is True and…

Q: Use truth tables to determine if P Q = (PAQ) V (~P^~Q). Explain how your truth table shows they…

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Q: 1. Not all means are the same” has the same meaning as “All the means are different”. True False

A: Not all the means are same:  If we are given with a group of means, then for some groups, the means…

Q: Which is the contrapositive of A==&gt; B? (a) B ==&gt; A (b) -,B ==&gt; A (c) -,B ==&gt; -,A (d) -,A…

A: Which is the contrapositive of A==&gt; B?

Q: Construct a truth table for the statement. (d-Vb-)~ Complete the truth table. -(~q^-p) F F F F

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Q: Let A=[(~p^q)v ~ r]→(q^r). Construct a truth table for A. Hence find the principal conjunctive…

A: A≡~p∧q∨~r→q∧r Truth table is as follows p q r ~p ~r ~p∧q ~p∧q∨~r q∧r ~p∧q∨~r→q∧r T T T F F F F…

Q: what is another  proposition that is equal to p-->(q^r^s) but only using a negation ~ symbol and ^…

A: We get the another proposition by using rules of inference

Q: 8. Prove that (p^q) →q = (p^¬q) → ¬q in both of the following ways. (a) truth table (b) logical…

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Q: Which of the following describes the following: ((p--> q)^(q-->r)) --> (p-->r) Disjunctive…

A: we have p→q∧q→r→p→r claim- to find out of these four option which one is correctly describe the…

Q: Construct a truth table for {(p^-g)→r}→{p→(qvr)}.Is this tautology or a contradiction? Justify your…

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Q: а) За — 5 <7х +7 -6 –5 –4 –3 –2 – 1 2 3 4 6.

A: Given that:

Q: True or false? When using a truth table, the statement ~p^~q is equivalent to ~(pvq).

A: TWO STATEMENTS ARE LOGICALLY EQUIVALENT WHEN THEY HAVE THE SAME TRUTH VALUE FOR ALL POSSIBLE…

Logic and Proofs

Discrete mathematics deals with the separated values of data such as integers. It is widely used in the practical field of computer science and mathematics. By knowing discrete mathematics one can improve their reasoning and problem-solving capabilities. Discrete mathematics became popular after the boom of computers which operate in discrete steps and store data in discrete bits. It also useful in studying computer programming, algorithms, and cryptography.