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Does either of the equations have an isolated variable in it?
(- 3, - 3)
When solving a system of equations using the Substitution Method, there are three steps.
It looks like it will be simplest to isolate y in the first equation.
(II):y= x
(II): Subtract term
(II): .LHS /- 3.=.RHS /- 3.
(II): a* b/c=a/c* b
(II): Put minus sign in front of fraction
(II): Calculate quotient
(II): Identity Property of Multiplication
Great! Now, to find the value of y, we need to substitute x=-3 into the first equation.
The solution, or point of intersection, to this system of equations is the point (-3,-3).
To check our answer, we will substitute our solution into both equations. If doing so results in true statements, then our solution is correct.
(I), (II): x= -3, y= -3
(II): a(- b)=- a * b
(II): - a(- b)=a* b
(II): Multiply
(I): a-(- b)=a+b
(I), (II): Add terms
Because both equations are true statements, we know that our solution is correct.