Consider the basic block given below:
$u = u + v$
$v = v + w$
$x = v - w$
$y = v - x$
$z = u + v$

The sum of minimum number of nodes and edges present in the DAG representations of the above basic block respectively are_______.

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Solution

The correct option is D 12
$z = u + v$
$z = u + v + v + w$

Total number of nodes = 6
Total number of edges = 6
So, nodes + edges = 6 + 6 = 12

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Consider the basic block given below: u=u+v v=v+w x=v−w y=v−x z=u+v The sum of minimum number of nodes and edges present in the DAG representations of the above basic block respectively are_______.

The correct option is D 12z=u+v z=u+v+v+w Total number of nodes = 6 Total number of edges = 6 So, nodes + edges = 6 + 6 = 12

Consider the basic block given below:
$u = u + v$
$v = v + w$
$x = v - w$
$y = v - x$
$z = u + v$

The sum of minimum number of nodes and edges present in the DAG representations of the above basic block respectively are_______.

The correct option is D 12
$z = u + v$
$z = u + v + v + w$

Total number of nodes = 6
Total number of edges = 6
So, nodes + edges = 6 + 6 = 12