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
1 answer:
The System of Equations 1, 2, 3, and 4 have solutions corresponding to the option B, A, C, and D.
<h3>What is a System of Equations?</h3>A system of equations is a set of equations that have a common solution.
The first system of equations is
y+12 = x² +x
x+y = 3
To determine the solution, the equations are plotted on the graph and the intersection of the equations gives the solution.
The solution is (-5,8) (3,0)
The second system of equation is
y-15 = -x² +4x
x+y = 1
The solution to the system is (7,-6) (-2,3)
The third system of equation is
y+5 = x²-3x
2x+y = 1
The solution to the system is (3,-5) (-2,5)
The fourth system of equation is
y-17 = x²-9x
-x+y =1
The solution to the system is (2,3) , (8,9)
Therefore, the System of Equations 1, 2, 3, and 4 have solutions corresponding to the option B, A, C, and D.
The graphs are attached with the answer.
To know more about the System of Equation
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