Vertices and Edges
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Question 1 of 6
1. Question
Find the number of vertices and edges.-
Vertices`=` (2)Edges`=` (4)
Hint
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Great Work!
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A vertex is a point or node that is connected within a network.An edge is a line that connects one or more vertices in a network.First, count the vertices that are marked as points in the image.There are `2` points. Therefore, this shape has `2` vertices.Next, find the number of edges by counting the lines with both ends connected by vertices.Notice that the circle on the right starts from a vertex and goes around back to the same vertex. That still counts as an edge.There are `4` lines with both ends connected to vertices. Therefore, this shape has `4` edges.Vertices`=2`Edges`=4` -
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Question 2 of 6
2. Question
Find the number of vertices and edges.-
Vertices`=` (9)Edges`=` (12)
Hint
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Awesome!
Incorrect
A vertex is a point or node that is connected within a network.An edge is a line that connects one or more vertices in a network.First, count the vertices that are marked as points in the image.There are `9` points. Therefore, this shape has `9` vertices.Next, find the number of edges by counting the lines with both ends connected by vertices.There are `12` lines with both ends connected to vertices. Therefore, this shape has `12` edges.Vertices`=9`Edges`=12` -
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Question 3 of 6
3. Question
Find the number of vertices and edges.-
Vertices`=` (5)Edges`=` (6)
Hint
Help VideoCorrect
Good job!
Incorrect
A vertex is a point or node that is connected within a network.An edge is a line that connects one or more vertices in a network.First, count the vertices that are marked as points in the image.There are `5` points. Therefore, this shape has `5` vertices.Next, find the number of edges by counting the lines with both ends connected by vertices.There are `6` lines with both ends connected to vertices. Therefore, this shape has `6` edges.Vertices`=5`Edges`=6` -
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Question 4 of 6
4. Question
Find the number of vertices and edges.-
Vertices`=` (5)Edges`=` (7)
Hint
Help VideoCorrect
Fantastic!
Incorrect
A vertex is a point or node that is connected within a network.An edge is a line that connects one or more vertices in a network.First, count the vertices that are marked as points in the image.There are `5` points. Therefore, this shape has `5` vertices.Next, find the number of edges by counting the lines with both ends connected by vertices.There are `7` lines with both ends connected to vertices. Therefore, this shape has `7` edges.Vertices`=5`Edges`=7` -
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Question 5 of 6
5. Question
Find the number of vertices and edges.-
Vertices`=` (4)Edges`=` (7)
Hint
Help VideoCorrect
Excellent!
Incorrect
A vertex is a point or node that is connected within a network.An edge is a line that connects one or more vertices in a network.First, count the vertices that are marked as points in the image.There are `4` points. Therefore, this shape has `4` vertices.Next, find the number of edges by counting the lines with both ends connected by vertices.There are `7` lines with both ends connected to vertices. Therefore, this shape has `7` edges.Vertices`=4`Edges`=7` -
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Question 6 of 6
6. Question
Find the number of vertices and edges.-
Vertices`=` (9)Edges`=` (14)
Hint
Help VideoCorrect
Great Work!
Incorrect
A vertex is a point or node that is connected within a network.An edge is a line that connects one or more vertices in a network.First, count the vertices that are marked as points in the image.There are `9` points. Therefore, this shape has `9` vertices.Next, find the number of edges by counting the lines with both ends connected by vertices.There are `14` lines with both ends connected to vertices. Therefore, this shape has `14` edges.Vertices`=9`Edges`=14` -
Quizzes
- Vertices and Edges
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- Degrees 2
- Degrees 3
- Drawing a Network 1
- Drawing a Network 2
- Completing a Table from a Network Diagram
- Network from Maps and Plans
- Identify Paths and Cycles
- Eulerian Trails and Circuits 1
- Eulerian Trails and Circuits 2
- Identify Spanning Trees
- Minimum Spanning Trees 1
- Minimum Spanning Trees 2
- Shortest Path 1
- Shortest Path 2