The conditional probabilities that are correct are P(D | F) = 6/34, P(E | D) = 7/25 and P(F | E) = 8/18
<h3>How to determine the true
conditional probabilities ?</h3>
The formula to compute the conditional probability P(A|B) is:
P(A | B) = P(A and B)/P(B)
The above means that the probability of event A such that the event B has already occurred
When the above formula is applied to the give data in the complete, we have:
P(D | F) = 6/34
P(E | D) = 7/25
P(D | E) = 7/18
P(F | E) = 8/18
P(E | F) = 8/34
Hence, the conditional probabilities that are correct are P(D | F) = 6/34, P(E | D) = 7/25 and P(F | E) = 8/18
See attachment for complete question
Read more about conditional probabilities at:
brainly.com/question/10739997
#SPJ4
Answer:
I think it's D. Discarding eight cards each with a value of 7
Answer:
i think its 67 (im not sure)
<em />
<em>-Sumin <3</em>
14*5= 70
3*5= 15
70+15= 85
The answer for the first question is 85
Answer:10.9
Step-by-step explanation:You add all of the numbers together (76) and then divide by the total of numbers (7). You will get 10.85714286, you have to round to the nearest 10th , so the 5 changes the 8 to a 9.