Let, x belongs to positive integers. A, B and C are the sets expressed with the following set buile notations. A = {x |x is prime number not exceeding 15} B = {x|x is positive odd integers not exceeding 15} C = {x |x is positive integers not exceeding 15 and divided by both 2 and 3}

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Let, x belongs to positive integers. A, B and C are the sets expressed with the following set building
notations.
A = {x |x is prime number not exceeding 15}
B = {x|x is positive odd integers not exceeding 15}
C = {x |x is positive integers not exceeding 15 and divided by both 2 and 3}
Now, assume that D = {Set of the digits of your ID}
i)
Draw a Venn diagram to represent A, B, C and D.
ii)
ii) | {Bn C} x D|
iii)
iii) P (Bn D) =?
Consider that there are 40 students in your class. Now, assume that,
A = Number of Argentina fan = 13
B = Number of Brazil fan = 13
G= Number of Germany fan = 18
Both Argentina and Brazil fan = 5
Both Argentina and Germany fan = 6
Both Germany and Brazil fan = 5
And 10 students support exactly two of them.
i)
How many students are not fan of all these teams?
ii)
Find the number of students who are fan of only one team?
iii)
Find the number of students who are fan of all three teams.
Transcribed Image Text:Let, x belongs to positive integers. A, B and C are the sets expressed with the following set building notations. A = {x |x is prime number not exceeding 15} B = {x|x is positive odd integers not exceeding 15} C = {x |x is positive integers not exceeding 15 and divided by both 2 and 3} Now, assume that D = {Set of the digits of your ID} i) Draw a Venn diagram to represent A, B, C and D. ii) ii) | {Bn C} x D| iii) iii) P (Bn D) =? Consider that there are 40 students in your class. Now, assume that, A = Number of Argentina fan = 13 B = Number of Brazil fan = 13 G= Number of Germany fan = 18 Both Argentina and Brazil fan = 5 Both Argentina and Germany fan = 6 Both Germany and Brazil fan = 5 And 10 students support exactly two of them. i) How many students are not fan of all these teams? ii) Find the number of students who are fan of only one team? iii) Find the number of students who are fan of all three teams.
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