(a) If 8 men are randomly selected for a study of traffic signal perceptions, find the probability that between 2 and 4 inclusive of them have this type of color blindness. (b) In a group of 110 men, find the mean number that are color blind. (c) In a group of 110 men, find the standard deviation of the number that are color blind.
(a) If 8 men are randomly selected for a study of traffic signal perceptions, find the probability that between 2 and 4 inclusive of them have this type of color blindness. (b) In a group of 110 men, find the mean number that are color blind. (c) In a group of 110 men, find the standard deviation of the number that are color blind.
MATLAB: An Introduction with Applications
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Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
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
Transcribed Image Text:Nine percent of men and 0.25% of women cannot distinguish between the colors red and green. This is the type
of color blindness that causes problems with traffic signals.
(a) If 8 men are randomly selected for a study of traffic signal perceptions, find the probability that between 2
and 4 inclusive of them have this type of color blindness.
(b) In a group of 110 men, find the mean number that are color blind.
(c) In a group of 110 men, find the standard deviation of the number that are color blind.
(d) Suppose that a group of 110 men are randomly selected, and 14 of them are color blind. Is this a significantly
high number that would perhaps suggest that the given percentage of men that are color blind (i.e., 9%) is not
correct?

Transcribed Image Text:(A) No, because 14 is not a lot.
(B) Yes, because 14 out of 110 is 12.73%, which is a higher percentage than expected (C) Yes, because 14 is a lot.
(D) No, because 14 is less than 19.
(E) No, because 14 out of 110 is 12.73%, which is not much higher than expected.
(F) Yes, because 14 is greater than 13. (G) No, because 14 is less than 15.9.
Expert Solution

Step 1: Mentioning given information
Nine percent of men and 0.25% of women cannot distinguish between the colors red and green. This is the type of color blindness that causes problems with traffic signals.
Here use binomial distribution.
- finite number of sample are there.
- There are two outcomes success and failure.
- Probability of success remains constant for each sample.
- Each sample is independent from each other.
AS PER POLICY I HAVE CALCULATED 3 SUBPARTS PLZ REPOST FOR REMAINING PARTS.
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