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The solution is the point
.
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The Deep Dive
To solve the system of equations
and
, we can set them equal to each other since both equal
. This gives us the equation
. Rearranging, we get
, leading us to
. Substituting back into either equation, for example,
, we find
. Thus, the solution is the point
, a perfect intersection point!
Imagining this graphically, if you were to plot these equations, you’d find the lines crossing at our solution point
. This unique point is where the two linear functions balance out, showcasing the beauty of mathematics intertwining through lines on a coordinate plane!