Answer:
Step-by-step explanation:
Hello!
You have two events.
A: The employee is bilingual.
The probability of the employee being bilingual is P(A)= 30/85= 0.35
And
B: The employee has a graduate degree.
Additionally, you know that the probability of an employee having a graduate degree given that he is bilingual is:
P(B/A)= 0.37
You need to calculate the probability of the employee being bilingual and having a graduate degree. This is the intersection between the two events, symbolically:
P(A∩B)
The events A and B are not independent, which means that the occurrence of A modifies the probability of occurrence of B.
Applying the definition of conditional probability you have that:
P(B/A)= [P(A∩B)]/P(A)
From this definition, you can clear the probability of the intersection between A and B
P(A∩B)= P(B/A)* P(A)= 0.37*0.35= 0.1295≅ 0.13
I hope it helps!
Answer:1/9(x+0.1)
Step-by-step explanation:
1/9x+10/9
=1/9(x+0.1)
Answer:
20570
Step-by-step explanation:
3% of 17,000 is 510 so 17,000+7(510)=20570
<span>Parallel lines are a set
of lines in a plane that extend infinitely but never meet or intersect at any
point. Parallel lines have the same distance apart. They are characterized by
having the same slopes. However, their y-intercepts are different. The correct answer is the first option because it is the only equation which has the same slope with the first equation.</span>