Answer:
0.623
Step-by-step explanation:
We have to find the probability that a diagnosis is correct given that confidence in the correctness of diagnosis is high i.e.P(C/H)=?
Using Bayes' theorem the probability can be computed as

We are given that
P(C) = 0.262
, P(H/C) = 0.344
, P(I) = 0.738 and P(H/I) = 0.074.
So,




P(C/H)=0.623 (rounded to three decimal places).
Thus, the probability that a diagnosis is correct given that confidence in the correctness of diagnosis is high is 0.623.
Answer:
it would take 5 dolls cups
The answer is the last choice since in a function, x values in the coordinates cannot repeat themselves. In the first answer, the x-value 2 has more than one y-value meaning it cannot be a function. In the second answer, the x-value -2 also repeats itself and has more than one y-value, and in the 3rd choice, the x-value 5 also repeats.
Answer:
42.5
Step-by-step explanation:
see attached image.