I have no idea what "quardents" are, nor how to "pare" them if I did know what they were. Give me a potato and a small knife and I can pare with the best of them, but this isn't a cooking show, is it? Now if what you really want is an ordered pair of coordinates that represents the solution set of the system of linear equations that you presented, I can help you with that.
Note that the coefficients on the terms are additive inverses already (namely -1 and 1). So all you have to do to start is add the equations, term by term:
Multiply by
Substitute this value for into either of the original equations:
And then solve for
Construct the ordered pair from the values that you have just derived:
You can put this solution on YOUR website! I give up. What is "a pare of quardents"?
To solve this system of equations just add the two equations.
2x=4
x=2
2+y=3
y=1
