Use algebraic rules of equations to predict the solution type to the system of equations. Include all of your work for full cred
2 answers:
y=-4-x
y=2x-1
-4-x=2x-1
3x=-3
x=-1
y=-3
The type of equation is consistent because they intersect at ( -1,-3 )
<u>Solve Systems of Equations by/Substitution/Elimination : </u>
{x + y = -4}; {y = 2x - 1}
<u>Steps: </u>
x + y = -4
y = 2x - 1
Substitute: y = 2x - 1
[ x + 2x - 1 ]
= -4
<u>Isolate: </u>
x For x + 2x - 1
= -4
x = -1
<u>For </u>
y = 2x - 1
Substitute:
x = -1
y = 2( - 1 ) - 1
2( -1 ) - 1
= -3
y = -3
Therefore, The Solutions to the Systems of Equations are:
Answers: x = -1, y = -3
Hope that helps!!!! : )
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What are the variables you have to show the variables for your answer.
Based on your question and based on the graph that you show. I conclude and get an answer that the vertex of the graph is (1,3) and the answer to your second question is maximum. I hope i answer your question directly