The solutions for the Questions are
a) Given that, the minimum requirement is 58 out of 75.
a=0.7733
b) For 16 out of a total of 75
b=0.2133
c) For 11 out of a total of 75
c =0.1466
How many of the club members watched all three shows? c. How many of the club members watched none of the three shows?
Generally, we need to determine the total number of students who exhibit each behavior by seeing the habits and assets contained inside a Venn diagram.
Therefore, let's assume that:
- In Set A, I watched one of the Naruto episodes.
Set B: Observed a new segment of the anime series Death Note.
Hence, 23 of them have seen an episode of Death as well as an episode of Naruto, which means that
(A intercept B) equals 23.
In addition to this, it is a given that 42 has seen one episode of Death Note.
This indicates that B is equal to 42.
This pertains to us:
[tex]B = (B-A)+(A \cap B)[/tex]
In this case, members of B through A are individuals who have only viewed Death Note. So
42=(B−A)+23
(B-A) = 11
Finally, It is a known fact that 39 of the members have seen at least one episode of Naruto.
Therefore, the value of A is 39.
A=(A−B)+(A intercept B)
39=(A−B)+23
(A−B)= 16
(A union B)= 42+ 39- 23
(A union B)=58
In conclusion, the total number of pupils is:
58 with at least one and 17 with none, for a total of 75
a) Given that, the minimum requirement is 58 out of 75.
a=58*100/75
a=0.7733
b) For 16 out of a total of 75
b= 16/75*100
b=0.2133
c) For 11 out of a total of 75
c= 11/75*100
c =0.1466
Read more about probability
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