Given:
The table represents a proportional relationship.
a) To find the missing values of table,
For first table,

For second table,


For third table,

b) To draw the circle around the constant of proportionality.
For first table the constant of proportionality is 5.
For second table the constant of proportionality is 1/4.
For third table the constant of proportionality is 3/5 .