Suppose that the prevalence of a disease in a population is 0.1%, that is, 1 out of 1000 people in the population have the disease. a diagnostic test for this disease indicates its presence 99% of the times when it is actually present and 2% of the times when it is not. what is the probability that a randomly selected person from the population does not have the disease if the above diagnosis indicates that he/she has it? comment on your answer.

Probability that person does not have disease when test is positive=0.9527

Step-by-step explanation:

Given,

Probability of a person having disease,

        = 0.001

Then,probability of a person not having disease,

        = 1 - 0.001

        = 0.999

Probability that the test shows positive when disease is present,

Then, probability that the test shows negative when disease is present,

            = 1 - 0.99

            = 0.01

Probability that test will positive when disease will not present,

             = 0.02

Then, probability that the test will be negative when disease will not present,

              = 0.98

Then, the probability that the test will be positive either the disease will present or not,

P(B) = P(B/A).P(A) + P(B/A').P(A')

       = 0.99 x 0.001 + 0.02 x 0.999

       = 0.02097

Then, the probability that person does not have disease when test is positive,

           = 0.9527

Hence,the probability that person does not have disease when test is positive = 0.9527

2.2°  

step-by-step explanation:

let θ = the angle of elevation.

tanθ =77/2020

tanθ = 0.038 12

      θ = tan⁻¹0.038 12

      θ = 2.2°

add a pic of the graph, then ill edit this "answer" and solve it for you : 3

step-by-step explanation: