32. Which of the following is true of a Euler circuit?It cannot have any even verticesOIt can have at most 2 odd vertices33. In which of the following scenarios would an individual work with discrete data?All of these answers are correct.Oit can have only one odd vertesIn a scenario involving functions.OIt cannot have any odd verticesIn a scenario involving indivisible items.In a scenario requiring a degree of confidentiality

32 Option (d) is correct. Explanation A graph has an Euler circuit if and only if the degree of…

Answered: 32. Which of the following is true of a…

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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Question 13 Enter the four constraints into the graphing calculator. What are the vertices of the feasible region? Desmos Graphing Calculator Source: https:/l/www.desmos.com/calculator PENCIL THIN BLACK vertices: ( ),( , ), ( . , ), ( 6.
TRY YOUR BEST PLEASE. Let A and B each be sets of N labeled vertices, and consider bipartite graphs between A and B 1. Starting with no edges between A and B, if N edges are added between A and B uniformly at random, what is the probability that those N edges form a perfect matching?
Draw and analyse the arrow network for the following activities by using PERT method assuming three estimated duration for each activity which are shown I the table below. Then, find: 1. The probability of completing the work of the whole project in 20 weeks 2. The completion time of the project at probability of 95% 3. The completion time of the project at probability of 100% Estimated duration (weeks) Activities Followed by to tm tp 8. A 4 6. B,G В 2 4 J C 2 8 D,E D 1 3 G E 7 9. F F 1/2 1 3/2 Н.К G 3 8. 7 I 1/2 1 3/2 I I 1 7 7 J J 3 4 11 K 1 3
7) Consider the directed graph below P1 P2 The adjacency matrix for this graph is
4. Does the graph whose adjacency matrix given by Find one if it does. 1 10 1 1 0 1 1 1 10 1 10 110 10 11 1 1 have a spanning tree?
Choose the best
Gateway Quiz Quiz_7 Jump to Problem: 1 2 Problem 1. (3 points) How many shortest lattice paths start at (5, 5) and a. end at (14, 14)? 48620 b. end at (14, 14) and pass through (8, 9)? c. end at (14, 14) and avoid (8,9)? Note: You can earn partial credit on this problem. Problem 2. (2 points) How many 6-digit codes can be made if the digits are taken from {1,2, 3, 4, 5, 6, 7, 8} and repetition of digits 69°F Clear Esc F1 F2
2. Study the following graphs from a research report done Ethics and 1T: The first graph shows the agreement/disagreement of making of unauthorised copies of commercial software and how the professionals and students viewed this issue: a. Es acceptable for me to make unauthorized copies of commercial software for my own private use 26 45 23.1 E.3% 1.8% Strongly Disagree Disagree hdferent Agee STongly Agree A large majority (86%) of professionals hold this to be wrong, while over half of the students (54%) seem quite happy to do this. in your group, discuss this issue and decide if you agree with the professionals or the students. Give a reason for your answer 2021-05-12 11:47:19
(5) The definition of weighted graph is such that every edge has positive weight. If the def- inition was changed to permit negative (or zero) weights, would Kruskal's and Dijkstra's algorithms continue to work? Give a proof or counterexample in each case.
Q3) Consider an infinite-length path that consists of discrete segments. There is a person that is moving on this path according to a simple rule: At each turn, the person throws a (possibly unfair) dice. Suppose the output of the dice is k, then the person jumps k segments ahead and proceeds with throwing the dice again. For instance, if the person is at the n-th segment and the output of the dice is 3, the person jumps 3 segments and steps on the (n+3)-th segment. We do not have any idea about the starting point of the person; assume that the person is coming from minus infinity and going to plus infinity a) Suppose the dice is unfair, and the person always throws the same fixed k, k € {1, 2, 3, 4, 5, 6}, with probability 1. You mark a distinct segment on the path (for example segment n, for some fixed constant n). What is the probability that the person steps on this segment? (Hint: your result must be in terms of k) b) Consider the setup in part (a) with a fair dice i.e. all…
A tree diagram has two stages. Stage 1 has three nodes and stage 2 has six nodes. In stage 1, the branch from the starting position to node A is labeled 0.3. The branch from the starting position to node B is labeled 0.1. The branch from the starting position to node C is an answer blank. In stage 2, the branch from node A to node E is an answer blank. The branch from node A to node F is labeled 0.5. In stage 2, the branch from node B to node G is an answer blank. The branch from node B to node H is labeled 0.8. In stage 2, the branch from node C to node I is an answer blank. The branch from node C to node J is an answer blank. Node I is labeled P(I ∩ C) = 0.24. Node J is labeled P(J ∩ C) = 0.36.
How many shortest lattice paths start at (5,5) and a. end at (10, 10)? b. end at (10, 10) and pass through (7,6)? c. end at (10, 10) and avoid (7, 6)? Submit answer

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