$\text { Consider the following weighted graph: }$ (A) Use Kruskal's Algorithm to ﬁNd a Minimum Spanning Tree

Question

Examlex · Accepted Answer

The Answer is a. Order of adding the edges:

\{ c , d \} , \{ d , f \} , \{ b , c \} , \{ b , e \} , \{ f , g \} , \{ a , e \} , \{ a , g \}

or

\{ c , d \} , \{ d , f \} , \{ b , c \} , \{ f , g \} , \{ b , e \} , \{ a , e \} , \{ a , g \}

b. Order of adding the edges:

\{ a , e \} , \{ b , e \} , \{ b , c \} , \{ c , d \} , \{ d , f \} , \{ f , g \}

c. Dijkstra's algorithm shows that the shortest path from

a

to

d

has length 15 . Because

D ( d ) = c , D ( c ) = e

, and

D ( e ) = a

, we can work backward to find that the path is

a , e , c , d

. $a. Order of adding the edges: \{ c , d \} , \{ d , f \} , \{ b , c \} , \{ b , e \} , \{ f , g \} , \{ a , e \} , \{ a , g \} or \{ c , d \} , \{ d , f \} , \{ b , c \} , \{ f , g \} , \{ b , e \} , \{ a , e \} , \{ a , g \} b. Order of adding the edges: \{ a , e \} , \{ b , e \} , \{ b , c \} , \{ c , d \} , \{ d , f \} , \{ f , g \} c. Dijkstra's algorithm shows that the shortest path from a to d has length 15 . Because D ( d ) = c , D ( c ) = e , and D ( e ) = a , we can work backward to find that the path is a , e , c , d .$

$\text { Consider the following weighted graph: }$ (A) Use Kruskal's Algorithm to ﬁNd a Minimum Spanning Tree

Essay

Correct Answer:
Verified

Consider the following weighted graph: \text { Consider the following weighted graph: } Consider the following weighted graph: (A) Use Kruskal's Algorithm to ﬁNd a Minimum Spanning Tree

Essay

Correct Answer:VerifiedShow Answer

$\text { Consider the following weighted graph: }$ (A) Use Kruskal's Algorithm to ﬁNd a Minimum Spanning Tree

Correct Answer:
Verified