A mail-order computer business has six telephone lines. Let X denote the number of lines in use at a specified time. Suppose the pmf of X is as given in the accompanying table.01234 5 6p(x)0.10 0.18 0.20 0.22 0.20 0.06 0.04Calculate the cdf F(x).F(x)Graph the cdf F(x).F(X)X1.00.80.60.40.20.0O1.00.80.60.40.2+0.0I+I2356 72 3 456F(x)F(x)1.01.00.80.80.6EE0.60.40.40.20.20.00.04LLL2 356 71 2 34567Use the graph to calculate the probabilities of the events given below.(a) (at most three lines are in use}(b) (fewer than three lines are in use}(c) (at least three lines are in use}(d) {between two and five lines, inclusive, are in use}I014F(x)4I1147X

We have given that a mail-order computer business has six telephone lines. The random variable X…

Answered: Use the graph to calculate the…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Suppose two end hosts, A and B, are connected by 10 links, each with packet loss probability p (0 < p < 1), and the loss probabilities for these links are independent. What is the probability that a packet sent form A is received successfully at the receiver B? Please type answer no write by hend.
Picture an experiment that observes the # of computers in use at a five-computer lab. Let A, B be the events defined as A = {3,4,5} and B={1,3}. Using set notation (i.e. using {}), the event (A union B)^C where superscript denotes the complement, would be equal to:
Find the probability
5. A candy dish contains 2 red (R) and 4 yellow (Y) candies. You close your eyes, select two candies from the dish (without replacement), and record their colors. Use general multiplication rule and special addition rule to find the following probabilities. a. The probability that the first selected candy will be red and the second selected candy will be yellow is b. The probability that two selected candies will be of different colors_ One is red, another one is yellow c. Probability that two selected candies will be of the same color_ Both are red or both are yellow Assuming that the event "The first selected candy will be red and the second selected candy will be yellow "is denoted by A, the event "Two selected candies will be of different colors" is denoted by B, and the event "Two selected candies will be of the same color" is denoted by C, show your work in finding P(A), P(B), and P(C) in the questions a, b, and c.
Suppose you just purchased a digital music player and have put 15 tracks on it. After listening probability that among the first two songs played (a) You like both of them. Would this be unusual? (b) You like neither of them. (c) You like exactly one of them. (d) Redo (a)-(c) if a song can be replayed before all 15 songs are played. them you decide that you like 2 of the songs. With the random feature on your player, each of the 15 songs is played once in random order. Find the (a) The probablility that you like both songs is 0.010. (Round to three decimal places as needed.) Would it be unusual for you to like both of the songs? * Yes X No (b) The probability that you like neither song is. (Round to three decimal places as needed.) Question Viewer
Please do not give solution in image formate thanku. Suppose a pair of dice are rolled. Consider the sum of the numbers on the top of the dice and find the probabilities. (Enter the probabilities as fractions.) (a) 3, given that the sum is odd 1 Incorrect: Your answer is incorrect. (b) odd, given that a 3 was rolled (c) 3, given that at least one die came up 2
Determine all joint probabilities listed below from the following information: SP(A)=0.7, P\left(A^{c}\right)=0.3, P(B \mid A)=0.37, P\left(B \mid A^{c}\right)=0.74$ $P(A$ and $B)=$ SP\left(A\right.$ and $\left.B^{c}\right)=$ SP\left(A^{c}\right.$ and $\left.B\right)=$ SP\left(A^{c}\right.$ and $\left.B^{c}\right)=$ SP.PC.066|
I don't understand how E = 5!*5!+5!*5!. I understand that E is equal to the number of ways 2 of the same genders can sit next to each other. Can you explain the logic and how my professor got E= 5!*5!+5!*5! ?

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Use the graph to calculate the probabilities of the events given below. (a) (at most three lines are in use} (b) (fewer than three lines are in use} (c) (at least three lines are in use)