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There are 18 mathematics majors and 325 computer science majors at a college.
a) In how many ways can two representatives be picked so that one is a mathematics major and the other is a
computer science major?
b) In how many ways can one representative be picked who is either a mathematics major or a computer science major?
If A is the set of all residents of the United states, B the set of all Canadian citizens, and C the set of all women in the world, describe the sets
A intersection B intersection B intersection C
A-B
A-C
C-A

Draw any three graphs (Take help from book, but DO NOT copy paste any graph from examples or exercise. Your graphs must be random and all must neither be euler nor all non-euler) (2+1+2+2)

a) Figure out Euler graph from these three graphs.

b) Write down the Euler path of these graphs.

c) If not Euler, provide the reason


Let A = {2,4,6} and B = {x,y,z}. State each of the following are relations from A into B.
v) R5 = {(x,2), (4,z), (2,z), (6,y)}
Let A = {2,4,6} and B = {x,y,z}. State each of the following are relations from A into B.
(iv) R4 = {(4,y), (6,x), (4,x)}
Let A = {2,4,6} and B = {x,y,z}. State each of the following are relations from A into B.
(iii) R3 = {(2,x), (4,y), (6,z)}
Let A = {2,4,6} and B = {x,y,z}. State each of the following are relations from A into B.
(ii) R2 = {(4,y), (y,4)}
Let A = {2,4,6} and B = {x,y,z}. State each of the following are relations from A into B.
(i) R1 = {(2,x), (y,4), (6,z)}
Let A be the set {1,2,3,4,5,6}.Which orders pairs are in the following relations on A.
(v) R5 = {(a,b) : a = 2 and a + 2b ≤ 10}
Let A be the set {1,2,3,4,5,6}.Which orders pairs are in the following relations on A.
(iv) R4 = {(a,b) : a + b ≤ 5}
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