## A) If P(A) = 0.03, find the probability of complement of A, P(A). B) A certain group of women has a 0.44% rate of red/ green color blindness

Question

A) If P(A) = 0.03, find the probability of complement of A, P(A). B) A certain group of women has a 0.44% rate of red/ green color blindness. If a women is randomly selected, what is the probability that she does not have red/ green blindness?

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2021-12-30T22:00:36+00:00
2021-12-30T22:00:36+00:00 1 Answer
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## Answers ( )

Answer:(A) The probability of the complement of event

Ais0.97.(B) The probability that a randomly selected women does not have red/ green color blindness is

0.9956.Step-by-step explanation:Complement of any event, say

E, is the event of its not happening. For instance, IfE= it rains then the complement ofEis,E’ =it does not rains.(

A)It is provided that the probability of event

Ais, P (A) = 0.03.Then the probability of complement of

Ais,P (A’) = 1 – P (A)

= 1 – 0.03

= 0.97

Thus, the probability of the complement of event

Ais0.97.(

B)The probability of a woman has red/ green color blindness is,

P (Color blindness) = 0.0044.

The probability that a randomly selected women does not have red/ green color blindness is,

P (No Color blindness) = 1 – P (Color blindness)

= 1 – 0.0044

= 0.9956

Thus, the probability that a randomly selected women does not have red/ green color blindness is

0.9956.