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let ′ ∣ ′ be the divides relation on a set of positive integers. That


is ∀𝑎, 𝑏 ∈ 𝐴, 𝑎 ∣ 𝑏 ⇔ 𝑏 = 𝑘. 𝑎 for some integer 𝑘. Prove that ∣ is a partial order


Relation.

Let ‘R’ be a relation defined on a set of integers Z as follows:



∀ 𝑎, 𝑏 ∈ 𝑍, 𝑎𝑅𝑏 iff 𝑏 = a^r



for some integer 𝑟. Show that R is a partially



ordered relation.




Let R be a reflexive relation on a set A. Show that R ⊆ R2.


Create the logic circuit diagram for z F= X’Y + XZ


Given F(w, x, y, ) = w'x'y'z' + w'x'y'z + w'xyz' + w'xyz, express F’(w,x,y,z) in minterm list form. Draw its corresponding truth table.


Find the sum-of-products expansions of these Boolean functions. F(A, B,C) = C 


Determine Which of these function are bijection from the set of real number to itself



1- f(x)=-3x+4



2- f(x)=-3x2+7



3- f(x)=(x+1)/(x+2)

Determine weather the each of the following function from set (a,b c, d)to itself injective


1- the function sending the order quadruple (a,b,c,d)to (b,a,c,d)


2- the function sending the order quadruple (a,b,c,d)to (b,b,d,c)


3- The function sending the order quadruple (a,b,c,d) to ( b,d,c,d)

Let R be a reflexive relation on a set A. Show that R ⊆ R2.


In exercises 7-8, let X = {1 , 2} and Y = {a, b, c}. List the elements in each set.

X x Y


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