Construct a table of values for all the nonprincipal Dirichlet characters mod 16.
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- A digital communication channel transmits bits of information, usually designated as 0 and 1. If a sender transmits a 0, he/she hopes the recipient receives a 0. If a sender transmits a 1, he/she hopes that the recipient receives a 1. Unfortunately, this is not always the case. Suppose on a certain transmission line, a transmitted 0 is received correctly 90% of the time (10% of the time a 1 is received), and a transmitted 1 is received correctly 74% of the time. (26% of the time a 0 is received.) It is known that on this transmission line, 80% of all bits transmitted are 0 bits.A randomly selected transmitted bit is examined. Say its value is X. The bit received is Y.a.What is the probability that X = 0? b.What is the probability that X = 0 and Y = 0? c. What is the probability that X = 1 and Y = 0? d. What is the probability that Y = 0? e. What is the probability that X = 0 given that Y = 0? f. If 1000 random transmitted bits are examined, what is the expected number of 0 bits in this…Construct a Cayley table for U(12)There is a chance that a bit transmitted through a digital transmission channel is received in error. Let X equal the number of bits in error in the next four bits transmitted. The possible values of X are {0,1,2,3}. Suppose that P(X=0)=0.6, P(X=1)= 0.3, P(X=2)= 0.05, P(X=3)= 0.05 What is the CDF of X at 3? i.e., what is F(3)? a). 0.6 b). 0.9 c). 0.95 d). 1 e). none of above For the random variable defined in question 12, if we know that Var(X)=0.6475, what is the standard deviation of X? a). 0.55 b). 0.6475 c). 0.419 d). 0.8 e). none of above
- Chld=6b3a6c71-8ab7-4b02-a3b7-6f499f574662#/question/3 5 Biosynthetic - Go... O b-day invitation S spy stuff S Surveillance Gear... T Thesaurus QuillBot DEL BeachBoard M McGraw Hill Conn. M NutritionCalc Plus e Copy of Ch 8: Homework Question 4 of 6 -12 View Policies Current Attempt in Progress Use the following information to compute the confidence interval for the population proportion. a. n = 715 and x = 329, with 95% confidence b. n = 284 and p = .71, with 90% confidence c.n= 1250 and p = .48, with 95% confidence d. n = 457 and x = 270, with 98% confidence Appendix A (Round your answers to 4 decimal places.) a. 0.4235 sps 0.4965 b. C. sps d. sps Last saved 9 seconds ago. Attempts: 0 of 3 use Save for Later Saved work will be auto-submitted on the due date. Auto- submission can take up to 10 minutes. 169 étv 21LetC = {0000000, 1110100, 0111010, 0011101, 1001110,0100111, 1010011, 1101001}.What is the error-correcting capability of C? What is the error-detecting capability of C?A container contains 35 green tokens, 10 blue tokens, and 2red tokens. Two tokens are randomly selected without replacement. Compute P(F|E). E−you select a non−red token first F−the second token is red
- only B pleaseTo say that two variables are confounded means that? Only one answer. A) they both vary at the same time B) as one variable changes, the other stays the same C) both of the variables have been held constant D) both variables are equally responsible for observed changes in the dependent variableA box has 10 pencils and 5 pens. Select randomly 3 items from the box. Let X be the number of pencils in 3 items selected Find VX
- Give three examples of Bernoulli rv's (other than those in the text). (Select all that apply.) Ox = 1 if a randomly selected shopper purchases a food item at a department store and X = 0 otherwise. Ox = the number of lightbulbs that needs to be replaced in a randomly selected building and x = 0 if there are none. Ox = 1 if a randomly selected lightbulb needs to be replaced and X = 0 otherwise. Ox = the number of food items purchased by a randomly selected shopper at a department store and X = 0 if there are none. Ox = 1 if a randomly selected day has a high temperature of over 100 degrees and X = 0 otherwise. Ox = the number of days in a year where the high temperature exceeds 100 degrees and X = 0 if there are none.3) A light fixture contains five lightbulbs. The lifetime of each bulb is exponentially distributed with mean 200 hours. Whenever a bulb burns out, it is replaced. Let T be the time of the first bulb replacement. Let Xi, i = 1, . . . , 5, be the lifetimes of the five bulbs. Assume the lifetimes of the bulbs are independent.A container contains 45 green tokens, 5 blue tokens, and 3 red tokens. Two tokens are randomly selected without replacement. Compute P(F|E). E−you select a blue token first F−the second token is blue
