Answer:
Since we lack the integer coefficients, the solutions could be outside the -10 to 10 range (this isn't the case for every coefficient). Let's proceed differently:
Assume you have the following equations:
1) A*x + B*y = C
2) a*x + b*y = c
where A, B, C, a, b, and c are known.
We will solve this in a general manner, and you can apply these solutions in the future by simply substituting the values for the constants above.
To start, we can express x in terms of y using equation 1:
A*x = C - B*y
x = (C - B*y) / A
Now, we can substitute this expression for x into equation 2 and solve for y:
a*(C - B*y)/A + b*y = c
y*(b - a*B/A) = c - a*C/A
y = (c - a*C/A) / (b - a*B/A)
With this expression for y, you can then find x by substituting y back into the equation:
x = (C - B*y) / A
and determine the value of x.