Consider the directed graph shown in the figure. d What is the number of edges in the given graph? Find the relation between the number of edges, and the in-degree and out-degree. Multiple Choice О The number of edges is 26. The number of edges, the sum of the in-degrees, and the sum of the out-degrees are all different. О The number of edges is 26. The number of edges, the sum of the in-degrees, and the sum of the out-degrees are all equal. О О The number of edges is 13. The number of edges, the sum of the in-degrees, and the sum of the out-degrees are all equal. The number of edges is 13. The number of edges, the sum of the in-degrees, and the sum of the out-degrees are all different. Identify whether the following collections of subsets are partitions of R, the set of real numbers, and the correct reason for it: the sets (x+n❘ne Z} for all x = [0, 1) Multiple Choice о The given collection of sets forms a partition of R as these sets are not pairwise disjoint and their union is not R. О The given collection of sets forms a partition of R as these sets are pairwise disjoint and their union is R. О The given collection of sets does not form a partition of R as the union of these sets is not R. О The given collection of sets does not form a partition of R as these sets are not pairwise disjoint.
Consider the directed graph shown in the figure. d What is the number of edges in the given graph? Find the relation between the number of edges, and the in-degree and out-degree. Multiple Choice О The number of edges is 26. The number of edges, the sum of the in-degrees, and the sum of the out-degrees are all different. О The number of edges is 26. The number of edges, the sum of the in-degrees, and the sum of the out-degrees are all equal. О О The number of edges is 13. The number of edges, the sum of the in-degrees, and the sum of the out-degrees are all equal. The number of edges is 13. The number of edges, the sum of the in-degrees, and the sum of the out-degrees are all different. Identify whether the following collections of subsets are partitions of R, the set of real numbers, and the correct reason for it: the sets (x+n❘ne Z} for all x = [0, 1) Multiple Choice о The given collection of sets forms a partition of R as these sets are not pairwise disjoint and their union is not R. О The given collection of sets forms a partition of R as these sets are pairwise disjoint and their union is R. О The given collection of sets does not form a partition of R as the union of these sets is not R. О The given collection of sets does not form a partition of R as these sets are not pairwise disjoint.
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter1: Expressions And Functions
Section1.6: Relations
Problem 4CYU
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Transcribed Image Text:Consider the directed graph shown in the figure.
d
What is the number of edges in the given graph? Find the relation between the number of edges, and the in-degree and out-degree.
Multiple Choice
О
The number of edges is 26. The number of edges, the sum of the in-degrees, and the sum of the out-degrees are all different.
О
The number of edges is 26. The number of edges, the sum of the in-degrees, and the sum of the out-degrees are all equal.
О
О
The number of edges is 13. The number of edges, the sum of the in-degrees, and the sum of the out-degrees are all equal.
The number of edges is 13. The number of edges, the sum of the in-degrees, and the sum of the out-degrees are all different.
Transcribed Image Text:Identify whether the following collections of subsets are partitions of R, the set of real numbers, and the correct reason for
it:
the sets (x+n❘ne Z} for all x = [0, 1)
Multiple Choice
о
The given collection of sets forms a partition of R as these sets are not pairwise disjoint and their union is not R.
О
The given collection of sets forms a partition of R as these sets are pairwise disjoint and their union is R.
О
The given collection of sets does not form a partition of R as the union of these sets is not R.
О
The given collection of sets does not form a partition of R as these sets are not pairwise disjoint.
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