4 × 104
+6 × 103
+6 × 102
+5 × 101
+6 × 100<span>
</span>
Fallow the steps in the picture
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.
If you would like to write 0.097 in fractional notation, you can do this like this:
0.097 = 97 / 1000
The correct result would be <span>A 97/1000.</span>
Solve the equation:
– 3b – (– 2) = 4b <span>– 12
</span>– 3b + 2 = 4b – 12
– 3b = 4b – 12 – 2
– 3b = 4b – 14
– 3b – 4b = – 14
– 7b = – 14
– 14
b = ———
– 7
b = 2 <——— solution.
I hope this helps. =)