Answer:
The coordinate of (2,y) is 5.85 such that the given point lies on line
.
Step-by-step explanation:
Given : Equation of line 
We have to find the value of y coordinate of point (2,y) such that the given point lies on line
.
Since, the point lies on the line 
So (2,y) satisfies the equation of line 
Put x = 2 and y = y, we have,


Take LCM, we have
LCM (7,1) = 7

⇒ 
Thus, The coordinate of (2,y) is 5.85 such that the given point lies on line
.