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In the system of equations, you are looking for an x and y value that will make both equations yield a true result at the same time. This problem may look tricky since the bottom equation, x=0, doesn't contain a y-value. The truth is, the system is already solved for x. You are being told that x must have a value of zero! Substituting that x=0 into the top equation gives 5(0)-2y=4.
Solving for y:
The solution to the system, or the intersection point is (0,-2).
Check: 1st equation: 5(0)-2(-2)=0+4=4 (Check)
2nd equation: 0=0 (check)
Both equations are true at the same time. The intersection of (0,-2) is verified.
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