Construct the truth table for the statement form (p q) ~(p q).
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Construct the truth table for the statement form
(p q) ~(p q).
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- i. Show the following, using only the first table of valid argument forms for the premise (pVq)Vr show p V (q V r). ii. Using both tables of valid argument forms show the following: ((p -> q) -> (∼q ->∼p)) I don't think we're supposed to use truth tables for this.Can I get help with this question and explain how you came to the answer please! I'm very confused on how to solve it.Click and drag the appropriate word, symbol, or phrase into the most appropriate blank. Let P(x) be the statement "x can speak Russian" and let Q(x) be the statement "x knows the computer language C+t." Consider the statement, "Every student at your school either can speak Russian, or knows C+." This statement is k(n) beginning of the symbolic statement is statement, because of the word, "every." So, the appropriate quantifier to be applied at the .We want this symbol to act on x, representing a student at your school. The universal statement may be rewritten for clarity's sake as, "Every student at your school speaks Russian or every student at your school knows C++." The phrases, "student at your school speaks Russian" and "student at your school knows C++" are directly symbolized by respectively. Finally, the word "or" requires the statement to employ the . Hence, the completed quantified statement is Q(X) and P(x) P(x) and Q(x) universal VX(P(x)vQ(x)) 3X(P(X)AQ(x)) conditional…
- INTRODUCTION: Heat conduction from a cylindrical solid wall of a pipe can be determined by the follow T1-T2 q = 2nLk R2 In R. where: q is the computed heat conduction in Watts. k is the thermal conductivity of the pipe material in Watts/°C/m. L is the length of the pipe in cm. Ri is the inner radius of the pipe in cm. R2 is the outer radius of the pipe in cm. Ti is the internal temperature in °C. T2 is the external temperature in °C. ASSIGNMENT: Write a C program that will allow the user to enter the inner and outer radii of the pipe, the the internal and external temperatures. Once the user enters the input values, the programWhen the robot makes a turn, it would be useful to have an operation to perform on d to represent this turn. This is because after making a turn, the new value of d will depend on the old value of d. Complete the table for the new values of d if the robot is turning left or right.Then determine an expression in terms of d that will give the new position if the robot turns left and another expression if the robot turns right. Type these expressions in the last row of the table. Attached is the table I completed. All rows are correct except the last one. I'm not sure what my error is.please don't use the answer from another website. will give like!!!
- 1. Give the unifyiing substitition for (x,y,z are variables): f(a) f(b) 2. Give the unifyiing substitition for (x,y,z are variables): g(x,x) g(f(a),f(y)) 3. Give the unifyiing substitition for (x,y,z are variables): g(x,x) g(f(a0,f(b))Please Use Only C++ Language. C++ Language answer will get the upvote surely. The chef has N marks. Each marker has a cap. For each valid i, the ith tag has color ai And initially, for each valid i, the cap colour on the ith mark is also ai. The chef wants to rearrange the caps so that no tag has the same color as the cap. (Obviously, each brand must have exactly one cap.) Can he, do it? If he can, find one such way to rearrange the caps. If there are multiple solutions, you can find any. Input 2 9 111222333 2 11 Output Yes 22 23 33 111 NoWrite a function that takes in two variables, x, and y. The function should compute the correlation coefficient( Pearson's, Spearman, and Kendall). Perform a hypothesis test on the correlation coefficient using the function cor. test() Using Rstudio
- Let x and y be two Boolean variables and F(x, y) be a Boolean function defined as: ?(?,?) = ??+? Write ?(?, ?) as a sum of products.DO NOT COPY FROM OTHER WEBSITES Correct and detailed answer will be Upvoted else downvoted. Thank you!4. Apply B-reduction to the following A-expressions as much as possible (a) (Az.z) (Ay.y y) (Ar.x a) (b) (Az.z) (Az.z z) (Az.z y) (c) (Ar.Ay.r y y) (Aa.a) b (d) (Ar.Ay.r y y) (Ay.y) y
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