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Completing a Table from a Network Diagram>
Completing a Table from a Network DiagramCompleting a Table from a Network Diagram
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Question 1 of 4
1. Question
Fill in the table using the undirected network below
Fill in cells without values with `-`-
`\text(To)` `\text(From)` A B C D E A `-` (4) (7) (8) (7) B (4) `-` (5) (-) (-) C (7) (5) `-` (6) (-) D (8) (-) (6) `-` (9) E (8) (-) (-) (9) `-`
Hint
Help VideoCorrect
Keep Going!
Incorrect
An undirected network has edges that goes both ways, so each edge’s value is used twice. It then forms a symmetrical table.Fill up the table using the values of the edges going from a vertex to another.Note that since this network is undirected, the values on the table will be symmetrical as well.`\text(A to B)` and `\text(B to A)=4`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `A` `4` `B` `4` `C` `D` `E` `\text(A to C)` and `\text(C to A)=7`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `A` `4` `7` `B` `4` `C` `7` `D` `E` `\text(A to D)` and `\text(D to A)=8`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `A` `4` `7` `8` `B` `4` `C` `7` `D` `8` `E` `\text(A to E)` and `\text(E to A)=7`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `A` `4` `7` `8` `7` `B` `4` `C` `7` `D` `8` `E` `7` `\text(B to C)` and `\text(C to B)=5`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `A` `4` `7` `8` `7` `B` `4` `5` `C` `7` `5` `D` `8` `E` `7` `\text(C to D)` and `\text(D to C)=6`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `A` `4` `7` `8` `7` `B` `4` `5` `C` `7` `5` `6` `D` `8` `6` `E` `7` `\text(D to E)` and `\text(E to D)=9`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `A` `4` `7` `8` `7` `B` `4` `5` `C` `7` `5` `6` `D` `8` `6` `9` `E` `7` `9` All the values are listed, so simply add dashes (`-`) to the rest of the cells.`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `A` `-` `4` `7` `8` `7` `B` `4` `-` `5` `-` `-` `C` `7` `5` `-` `6` `-` `D` `8` `-` `6` `-` `9` `E` `7` `-` `-` `9` `-` `\text(To)` `\text(From)` `A` `B` `C` `D` `E` `A` `-` `4` `7` `8` `7` `B` `4` `-` `5` `-` `-` `C` `7` `5` `-` `6` `-` `D` `8` `-` `6` `-` `9` `E` `7` `-` `-` `9` `-` -
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Question 2 of 4
2. Question
Fill in the table using the directed network below
Fill in cells without values with `-`-
`\text(To)` `\text(From)` `P` `Q` `R` `S` `T` `P` `-` (16) (-) (-) (8) `Q` (10) `-` (12) (-) (19) `R` (-) (-) `-` (15) (-) `S` (-) (14) (20) `-` (-) `T` (10) (-) (-) (13) `-`
Hint
Help VideoCorrect
Well Done!
Incorrect
A directed network has edges that only goes one way, meaning each edge’s value is used only once.First, count the number of edges or connections the network has.
There are a total of `10` edges. Therefore, there will only be `10` values to be entered to the table.Next, fill up the table using the values of the edges going from a vertex to another, following the given direction.`\text(P to Q)=16`
`\text(To)` `\text(From)` `P` `Q` `R` `S` `T` `P` `16` `Q` `R` `S` `T` `\text(P to T)=8`
`\text(To)` `\text(From)` `P` `Q` `R` `S` `T` `P` `16` `8` `Q` `R` `S` `T` `\text(Q to P)=10`
`\text(To)` `\text(From)` `P` `Q` `R` `S` `T` `P` `16` `8` `Q` `10` `R` `S` `T` `\text(Q to R)=12`
`\text(To)` `\text(From)` `P` `Q` `R` `S` `T` `P` `16` `8` `Q` `10` `12` `R` `S` `T` `\text(Q to T)=19`
`\text(To)` `\text(From)` `P` `Q` `R` `S` `T` `P` `16` `8` `Q` `10` `12` `19` `R` `S` `T` `\text(R to S)=15`
`\text(To)` `\text(From)` `P` `Q` `R` `S` `T` `P` `16` `8` `Q` `10` `12` `19` `R` `15` `S` `T` `\text(S to Q)=14`
`\text(To)` `\text(From)` `P` `Q` `R` `S` `T` `P` `16` `8` `Q` `10` `12` `19` `R` `15` `S` `14` `T` `\text(S to R)=20`
`\text(To)` `\text(From)` `P` `Q` `R` `S` `T` `P` `16` `8` `Q` `10` `12` `19` `R` `15` `S` `14` `20` `T` `\text(T to P)=10`
`\text(To)` `\text(From)` `P` `Q` `R` `S` `T` `P` `16` `8` `Q` `10` `12` `19` `R` `15` `S` `14` `20` `T` `10` `\text(T to S)=13`
`\text(To)` `\text(From)` `P` `Q` `R` `S` `T` `P` `16` `8` `Q` `10` `12` `19` `R` `15` `S` `14` `20` `T` `10` `13` Since there are already `10` values listed in the table, all the values are accounted for. Add dashes (`-`) to the rest of the cells.`\text(To)` `\text(From)` `P` `Q` `R` `S` `T` `P` `-` `16` `-` `-` `8` `Q` `10` `-` `12` `-` `19` `R` `-` `-` `-` `15` `-` `S` `-` `14` `20` `-` `-` `T` `10` `-` `-` `13` `-` `\text(To)` `\text(From)` `P` `Q` `R` `S` `T` `P` `-` `16` `-` `-` `8` `Q` `10` `-` `12` `-` `19` `R` `-` `-` `-` `15` `-` `S` `-` `14` `20` `-` `-` `T` `10` `-` `-` `13` `-` -
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Question 3 of 4
3. Question
Fill in the table using the directed network below
Fill in cells without values with `-`-
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `-` (-) (-) (-) (10) (2) `B` (3) `-` (6) (-) (-) (-) `C` (-) (8) `-` (7) (-) (-) `D` (-) (-) (-) `-` (4) (6) `E` (-) (-) (12) (-) `-` (5) `F` (-) (4) (-) (-) (-) `-`
Hint
Help VideoCorrect
Correct!
Incorrect
A directed network has edges that only goes one way, meaning each edge’s value is used only once.First, count the number of edges or connections the network has.
There are a total of `11` edges. Therefore, there will only be `11` values to be entered to the table.Next, fill up the table using the values of the edges going from a vertex to another, following the given direction.`\text(A to E)=10`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `10` `B` `C` `D` `E` `F` `\text(A to F)=2`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `10` `2` `B` `C` `D` `E` `F` `\text(B to A)=3`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `10` `2` `B` `3` `C` `D` `E` `F` `\text(B to C)=6`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `10` `2` `B` `3` `6` `C` `D` `E` `F` `\text(C to B)=8`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `10` `2` `B` `3` `6` `C` `8` `D` `E` `F` `\text(C to D)=7`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `10` `2` `B` `3` `6` `C` `8` `7` `D` `E` `F` `\text(D to E)=4`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `10` `2` `B` `3` `6` `C` `8` `7` `D` `4` `E` `F` `\text(D to F)=6`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `10` `2` `B` `3` `6` `C` `8` `7` `D` `4` `6` `E` `F` `\text(E to C)=12`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `10` `2` `B` `3` `6` `C` `8` `7` `D` `4` `6` `E` `12` `F` `\text(E to F)=5`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `10` `2` `B` `3` `6` `C` `8` `7` `D` `4` `6` `E` `12` `5` `F` `\text(F to B)=4`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `10` `2` `B` `3` `6` `C` `8` `7` `D` `4` `6` `E` `12` `5` `F` `4` `\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `-` `-` `-` `-` `10` `2` `B` `3` `-` `6` `-` `-` `-` `C` `-` `8` `-` `7` `-` `-` `D` `-` `-` `-` `-` `4` `6` `E` `-` `-` `12` `-` `-` `5` `F` `-` `4` `-` `-` `-` `-` -
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Question 4 of 4
4. Question
Fill in the table using the directed network below
Fill in cells without values with `-`-
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `-` (9) (-) (-) (23) (10) `B` (8) `-` (-) (-) (-) (15) `C` (-) (10) `-` (5) (-) (-) `D` (-) (-) (-) `-` (8) (7) `E` (-) (-) (-) (6) `-` (9) `F` (-) (14) (6) (-) (-) `-`
Hint
Help VideoCorrect
Fantastic!
Incorrect
A directed network has edges that only goes one way, meaning each edge’s value is used only once.First, count the number of edges or connections the network has.
There are a total of `13` edges. Therefore, there will only be `13` values to be entered to the table.Next, fill up the table using the values of the edges going from a vertex to another, following the given direction.`\text(A to B)=9`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `9` `B` `C` `D` `E` `F` `\text(A to E)=23`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `9` `23` `B` `C` `D` `E` `F` `\text(A to F)=10`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `9` `23` `10` `B` `C` `D` `E` `F` `\text(B to A)=8`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `9` `23` `10` `B` `8` `C` `D` `E` `F` `\text(B to F)=15`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `9` `23` `10` `B` `8` `15` `C` `D` `E` `F` `\text(C to B)=10`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `9` `23` `10` `B` `8` `15` `C` `10` `D` `E` `F` `\text(C to D)=5`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `9` `23` `10` `B` `8` `15` `C` `10` `5` `D` `E` `F` `\text(D to E)=8`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `9` `23` `10` `B` `8` `15` `C` `10` `5` `D` `8` `E` `F` `\text(D to F)=7`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `9` `23` `10` `B` `8` `15` `C` `10` `5` `D` `8` `7` `E` `F` `\text(E to D)=6`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `9` `23` `10` `B` `8` `15` `C` `10` `5` `D` `8` `7` `E` `6` `F` `\text(E to F)=9`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `9` `23` `10` `B` `8` `15` `C` `10` `5` `D` `8` `7` `E` `6` `9` `F` `\text(F to B)=14`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `9` `23` `10` `B` `8` `15` `C` `10` `5` `D` `8` `7` `E` `6` `9` `F` `14` `\text(F to C)=6`
`\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `9` `23` `10` `B` `8` `15` `C` `10` `5` `D` `8` `7` `E` `6` `9` `F` `14` `6` `\text(To)` `\text(From)` `A` `B` `C` `D` `E` `F` `A` `-` `9` `-` `-` `23` `10` `B` `8` `-` `-` `-` `-` `15` `C` `-` `10` `-` `5` `-` `-` `D` `-` `-` `-` `-` `8` `7` `E` `-` `-` `-` `6` `-` `9` `F` `-` `14` `6` `-` `-` `-` -
Quizzes
- Vertices and Edges
- Degrees 1
- Degrees 2
- Degrees 3
- Drawing A Network 1
- Drawing A Network 2
- Completing a Table from a Network Diagram
- Network from Maps and Plans
- Identifying Paths and Cycles
- Eulerian Trails and Circuits 1
- Eulerian Trails and Circuits 2
- Identifying Spanning Trees
- Minimum Spanning Trees 1
- Minimum Spanning Trees 2
- Shortest Path 1
- Shortest Path 2