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Unfortunately the browser used for posting question is crap for mathematical questions because it rejects most mathematical symbols. As a result we can only see "solution to x y" - not enough to determine what equation was intended. I regret, therefore, that it is not possible to give a satisfactory answer. You could re-submit your question with any mathematical symbols (+ - * / = < etc) spelled out.

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Q: Is (-1 -1) a solution to x y?
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Is there a no solution in y equals x-1 and y equals -x plus 1?

In the equations Y=X-1 and Y=-X+1, the solution is (1,0)


What is the solution for Y equals x-2 and 2x plus y equals 1?

The solution is: x = 1 and y = -1


Is x equals -1 is a solution of x plus y equals 4 x-y equals 6?

If for x = -1 we find the same value of y in both equations, then x = -1 will be a part of the solution of the system.Let's suppose that x = -1 is the x-coordinate of the solution of the given systemx + y = 4x - y = 6.x + y = 4-1 + y = 4-1 + 1 + y = 4 + 1y = 5x - y = 6-1 - y = 6-1 - 6 + y - y = 6 - 6 + y-7 = ySince we have two different values for y, we say that x = -1 is not a part of the solution for the given system.


How can x plus 1 equals 2y if y-1 equals x?

solution: y = 0 x = -1


How many solutions are in y equals -2x y equals 3x plus 5?

There is one solution for x and one solution for y. The solution is: x = -1 ; y = 2


Is (1 -1) a solution to x y?

If you mean: x+y = 1 then yes (0, 1) is a solution and the other is (1, 0) for the points of a straight line equation


Is -1 -1 a solution to x y?

0


Is (10) a solution to x y1?

x+y=1


If x-1 is a solution to the equation yx plus 5 what is the value of y?

If you mean y = x+5 and x is -1 then y = 4


Is 0 1 a solution to x y 1?

If you mean: x+y = 1 then yes (0, 1) is a solution and the other is (1, 0) for the points of a straight line equation


Is 1 and 2 a solution to Y equals 2x?

If by that you mean x= 1 and y= 2 then yes (1,2) is a solution


Yx-1 y-x 3 find the solution for the system?

y = x - 1 y - x = 3 y = x - 1 y = x + 3 Since both equations represent straight lines that have equal slopes, 1, then the lines are parallel to each other. That is that the lines do not intersect, and the system of the equations does not have a solution.