The proportional relation between two variable with constant of proportionality equal to 5 is,

For x = 5,

(5,1) not lies on the line as for x = 5, the y is 25.
For x = 3,

The point (3,15) lies on the line.
For x = 10

Point (10,2) not lies on the line.
For x = 0,

The point (0,5) not lies on the line.
So point (3,15) lie on the line.