correct to three decimals places.4-A ternary communication system is represented by conditional probabilitiesP(1/1s)=0.9, P(2r/1s)-0.1, P(2r/2s)=0.9,P(1r/0s) 0.1,P(Or/0s)=0.9,P(Or/2s) 0.1. Suppose that input symbols 0,1, and 2 occurs with equal probability.Find the probability of the output symbols. Then, suppose that a 1 is observed atthe output what is the probability that the input was 0?5- What is an entire function? Give an examples.

Given :Conditional probabilities are…

Answered: 4-A ternary communication system is…

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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Similar questions

1 elderly person out of 100 has COVID-19. According to the test results, the test of a sick elderly is positive with 80% possibility, and the test of a healthy elderly is positive with 10% probability. According to this, what is the probability that an elderly person with a positive test result will have COVID-19?
A factory produces 2 models of tablets for drawing: the Deco 01 and the Deco 02. The total amount of tablets sold is 850. Out of those, there are 200 which are of the model Deco 01 and the rest are of the model Deco 02, After a year, 35 tablets failed: 10 of them were tablets of model Deco 01 and the rest were tablets of model Deco 02. Find the conditional probabilities: 1. that a tablet will fail after a year given that it is the Deco 01 model 2. that a tablet will fail after a year given that it is the Deco 02 model.
STATISTICS AND PROBABILITY (with choices) (UPVOTE WILL BE GIVEN. PLEASE WRITE THE COMPLE SOLUTIONS LEGIBLY. NO LONG EXPLANATION NEEDED.) In a hospital, there are 30 COVID-19-positive patients who are experiencing mild symptoms. Five of the patients are fully vaccinated and 25 are unvaccinated against COVID-19. If 5 patients are selected at random. what is the probability that all 5 patients are unvaccinated? a.0.00002 b.0.3728 c.0.8333 d.0.000007 what is the probability that at most 1 of the patients is unvaccinated? a.0.1655 b.0.8167 c.0.3645 d.0.0009 what is the mean number of unvaccinated patients? a.Around 4 b.Around 2 c.1 d.5
If A and B are complements, then which of the following is true about the probability of B based on the probability of A? 1) P(B)=P(A)+1 2) P(B)=1-P(A) 3) P(B)=1/P(A) 4) P(B)=P(A)-1
We randomly create strings that contain n zeros and k ones. What is the probability of obtaining the string where no ones occurs together?
None
The more people with COVID, the more staff you need in the ER. Let’s say approximately 5% percent of patients are coming in COVID positive. Assume that the ER will see 145 people today. Use =BINOMDIST() to determine binomial probabilities that the health department will see no one with COVID today, 1 woman with COVID, 2 women with COVID and so on, up to 21 women with COVID.

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