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That way it is possible to find the only pair of values that solve both equations at the same time. These are known as simultaneous equations. The unknowns of \(x\) and \(y\) have the same value ...
Solving simultaneous equations finds that answer. An example of a pair of simultaneous equations is: \(3x + y = 11\) and \(2x + y = 8\) Solving the equations simultaneously will give the unique ...
There’s seemingly no end to how many things you can describe with a quadratic equation. Babylonians, in particular, would solve simultaneous equations to find the roots of a quadratic.
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