A:IVHW6.pdf1/Find the transition probability matrix P(Z|X) for...the following cascaded channelsY10.70.80.30.2Y20.3X2220.7Y3And find the channel capacity?2-find the channel capacity, efficiency and redundancyfor this matrix if p(x1)= 0.4 and P(x2)= 0.30.05 0.05]0. 050.9.0.9P(YIX) =0.050.9lo.05 0.05II

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Answered: 1/ Find the transition probability…

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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i need help with section b
Let A and B represent two variants (alleles) of the DNA at a certain locus on the genome. Assume that 40% of all the alleles in a certain population are type A and 30% are type B. The locus is said to be in Hardy-Weinberg equilibrium if the proportion of organisms that are of type AB is (0.40)(0.30) = 0.12. In a sample of 300 organisms, 43 are of type AB. Can you conclude that this locus is not in Hardy- Weinberg equilibrium? Find the P-value and state a conclusion. Round the answer to four decimal places. The P-value is We (Click to select) conclude that the locus is not in Hardy-Weinberg equilibrium.
3. suppose that the manufacturer keeps a spare machine that only is used when the primary machine is being repaired. During a repair day, the spare machine has a probability of 0.1 of breaking down, in which case it is repaired the next day. Denote the state of the system by (x, y), where x and y, respectively, take on the values 1 or 0 depending upon whether the primary machine (x) and the spare machine (y) are operational (value of 1) or not operational (value of 0) at the end of the day. [Hint: Note that (0, 0) is not a possible state.] (a) Construct the (one-step) transition matrix for this Markov chain. (b) Find the expected recurrence time for the state (1, 0).
0.1 х1 Y1 - If P(X;) =0.4 feed to the transition channel shown beside find the joint probability 0.3 Y2 matrix. 0.2 x2 0.55 Y3
Let A and B represent two variants (alleles) of the DNA at a certain locus on the genome. Assume that 40% of all the alleles in a certain population are type A and 30% are type B. The locus is said to be in Hardy- Weinberg equilibrium if the proportion of organisms that are of type AB is (0.40) (0.30) = 0.12. In a sample of 300 organisms, 42 are of type AB. Can you conclude that this locus is not in Hardy-Weinberg equilibrium?

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1/ Find the transition probability matrix P(Z|X) for the following cascaded channels 0.7 0.3 0.3 And find the channel capacity? 2-find the channel capacity, efficiency and redundancy for this matrix if p(x1)= 0.4 and P(x2)= 0.3 0. 05 0.05] 0.9 0.05 [0.9 P(Y |X) =0.05 lo. 05 0.05 0.9 12