The probability that an Accountant's job applicant has a B. Com. Degree is0.85, that he is a CA is 0.30 and that he is both B. Com. and CA is 0.25 out of 500 applicants, how many would be B. Com. or CA?
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The number of applicants that would be B. Com or CA is 450.
Given:
Probability of B. Com degree= 0.85
Probability of CA= 0.30
Probability of both B. Com and CA= 0.25
Total applicants= 500
To Find:
The total no. of applicants with a B. Com degree or CA
Solution:
Let a B. Com degree be denoted by B and a CA degree be denoted by C.
So, according to the question
P(B)= 0.85; P(C)= 0.30; P(B∩C)=0.25
Therefore,
The probability that the applicant has either B. Com or CA,
P(B∪C)= P(B) + P(C) - P(B∩C)= 0.85+ 0.30- 0.25= 0.90
So,
The no. of applicants with B. Com or CA will be,
= N x P(B∪C)= 500 x 0.90= 450
Therefore, 450 applicants would be B. Com or CA.
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