Drag the tiles to the correct boxes to complete the pairs. Not all tiles will be used. Match the systems of equations with their solution sets. y + 12 = x2 + x x + y = 3 y − 15 = x2 + 4x x − y = 1 y + 5 = x2 − 3x 2x + y = 1 y − 6 = x2 − 3x x + 2y = 2 y − 17 = x2 − 9x -x + y = 1 y − 15 = -x2 + 4x x + y = 1 Solution Set Linear-Quadratic System of Equations {(-2, 3), (7, -6)} arrowRight {(-5, 8), (3, 0)} arrowRight {(-2, 5), (3, -5)} arrowRight {(2, 3), (8, 9)} arrowRight

Step-by-step explanation:

The solution of this systems of equations is the intersection of both graphs

Let's kick start with a:

a)

From the first attached diagram by using graph:

the solution is the set {(-5, 8), (3, 0)}

b)

Using the graph tool from the last diagram below;

the solution is the set⇒( there is no solution)

c)

From the second attached diagram by using graph:

the solution is the set {(-2, 5), (3, -5)}

d)

the solution is the set ⇒ there is no solution (shown in the last diagram  below)

e)

the solution is the set {(2, 3), (8, 9)} as shown in the third diagram

f) Lastly:

Using the graph tool from the fourth diagram below;

the solution is the set  {(-2, 3), (7, -6)}