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Why does the method for solving bx=by by solving x=y not work when b=1? Give an example to justify your answer.

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Final answer:

The method for solving bx = by by solving x = y does not work when b = 1 because it leads to a division by zero error. No unique solution exists for this equation.

Step-by-step explanation:

The method for solving bx = by by solving x = y does not work when b = 1 because it leads to a division by zero error. When b is equal to 1, both terms on both sides of the equation become the same. Therefore, there is no unique solution for this equation.

For example, let's consider the equation x = y. If we substitute b = 1, then the equation becomes x = x. No matter what value we choose for x, the equation is always true. This means that there is no unique solution for this equation.

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