Plug your ordered pair into both of your equations to see if you get they work.
It works out that x = 6 and y = 3 or as (6, 3)
x = -3/5 and y = -24/5
The solutions are: x = -2 and y = 4
That would depend on the given system of linear equations which have not been given in the question
Do you mean: 4x+7y = 47 and 5x-4y = -5 Then the solutions to the simultaneous equations are: x = 3 and y = 5
As there is no system of equations shown, there are zero solutions.
Solve this system of equations. 5x+3y+z=-29 x-3y+2z=23 14x-2y+3z=-18 Write the solution as an ordered triple.
That of course will depend on what system of equations are they which have not been given
That would be the "solution" to the set of equations.
If an ordered pair is a solution to a system of linear equations, then algebraically it returns the same values when substituted appropriately into the x and y variables in each equation. For a very basic example: (0,0) satisfies the linear system of equations given by y=x and y=-2x By substituting in x=0 into both equations, the following is obtained: y=(0) and y=-2(0)=0 x=0 returns y=0 for both equations, which satisfies the ordered pair (0,0). This means that if an ordered pair is a solution to a system of equations, the x of that ordered pair returns the same y for all equations in the system. Graphically, this means that all equations in the system intersect at that point. This makes sense because an x value returns the same y value at that ordered pair, meaning all equations would have the same value at the x-coordinate of the ordered pair. The ordered pair specifies an intersection point of the equations.
an ordered pair that makes both equations true
with ur partner
The system is inconsistent because there is no solution, i.e., no ordered pair, that satisfies both equations. You can see that this will be the case by seeing that their graphs have the same slope (2) but different y-intercepts (2 and 3/4 respectively). So the lines are parallel and will not intersect.
Systems of equations don't equal numbers.
It probably means that one of the equations is a linear combination of the others/ To that extent, the system of equations is over-specified.
There is only one equation, so it's not a system of equations.
The pair of equations have one ordered pair that is a solution to both equations. If graphed the two lines will cross once.
The system is simultaneous linear equations