Assuming that you are giving two separate equations:
Your answer is x = 1 & y = -4
Given Equations
-2x = 2 + y
-6x - y = -2
Derived Equations
3 * (2+y) - y = -2
6 + 3y - y = -2
6 + 2y = -2
2y = -8
y = -4
-2x = 2 + (-4)
-2x = -2
x = 1
Checking Answers
-2 * (1) = 2 + (-4)
-2 = -2
-6 * (1) - (-4) = -2
-6 + 4 = -2
-2 = -2
-10
Put the values that you find (as the solution) back into one (or more) of the original equations and evaluate them. If they remain true then the solution checks out. If one equation does not contain all the variables involved in the system, you may have to repeat with another of the original equations.
You find a solution set. Depending on whether the equations are linear or otherwise, consistent or not, the solution set may consist of none, one, several or infinitely many possible solutions to the system.
Parenthesis, exponents, multiplication, division, addition, subtraction. PEMDAS
You have two unknown variables, x and y. You therefore need at least two independent equations to find a solution.
-10
yes
Put the values that you find (as the solution) back into one (or more) of the original equations and evaluate them. If they remain true then the solution checks out. If one equation does not contain all the variables involved in the system, you may have to repeat with another of the original equations.
You find a solution set. Depending on whether the equations are linear or otherwise, consistent or not, the solution set may consist of none, one, several or infinitely many possible solutions to the system.
A graph that has 1 parabolla that has a minimum and 1 positive line.
Parenthesis, exponents, multiplication, division, addition, subtraction. PEMDAS
Unless otherwise stated, the "AND" case is normally assumed, i.e., you have to find a solution that satisfies ALL equations.
You have two unknown variables, x and y. You therefore need at least two independent equations to find a solution.
In math, the purpose of Cramer's rule is to be able to find the solution of a system of linear equations by using determinants and matrices. Cramer's rule makes it easy to find a system of equations that have many unknown variables.
They are equations that involve many steps to find the solution.
One way would be to graph the two equations: the parabola y = x² + 4x + 3, and the straight line y = 2x + 6. The two points where the straight line intersects the parabola are the solutions. The 2 solution points are (1,8) and (-3,0)
You don't need ANY factor. To find a unique solution, or a few, you would usually need to have as many equations as you have variables.