Answer:
y-coordinate of the solution is, -5
Explanation:
Given the system of equations:


Equate these two equations we have;

Subtract 6x from both sides we have;

Add 11 both sides we have;

Using the identity rule:

then;

⇒

⇒

⇒x = 1
Substitute the value of x in
we have;

therefore, the y-coordinate of the solution is, -5