Answer:
The probability that a randomly selected woman has red/green color blindness is 0.9914
Explanation:
Given that the proportion of women having red/green color blindness is 0.86%
Represent that with p

Convert proportion from percentage to decimal;


In probability; opposite probabilities add up to 1;
Let the probability that a woman selected have red/green color blindness be represented with q;

Subtract p from both sides


Substitute 0.0086 for p


Hence, the probability that a randomly selected woman has red/green color blindness is 0.9914