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Now, let's explore ways we might try to solve the equation **14xy = 5xy**. Since both sides contain the term xy, we can move all terms involving xy to one side to simplify and potentially solve the equation. Let us perform a subtraction. Subtract 5xy from both sides to get 14xy - 5xy = 0, which simplifies to 9xy = 0. This gives us a slightly clearer picture of the relationship between x and y. For the product of two variables (x and y) to equal zero, at least one of them must be zero, or both of them are zero. This leads to two potential scenarios. Let us begin with scenario one: If either x = 0 or y = 0, the equation holds true. Now, let us move to scenario two: If x = 0, then the equation becomes 14(0)y = 5(0)y, which simplifies to 0 = 0. Similarly, if y = 0, the equation becomes 14x(0) = 5x(0), which also simplifies to 0 = 0. These are the solutions that satisfy the equation. This result tells us that there isn't just one unique solution for x and y. Instead, there are many combinations that can work. One possible answer is, x can be zero, or y can be zero. This result differs from what we are used to, because usually, we would get a distinct answer, but in this case, we got a set of solutions. It indicates that either x or y, or both, could be zero. That means the solution to the equation 7x2yu003d5xy is that either x = 0 or y = 0 (or both). Let's move on to the next equation!
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