Mathematics, 11.11.2020 21:20 SebasTiu
Part B
Now consider the product of a nonzero rational number and an irrational number. Again, assume x = , where a and b are integers and b ≠0. This time let y be an irrational number. If we assume the product x · y is rational, we can set the product equal to , where m and n are integers and n ≠0. The steps for solving this equation for y are shown.
Based on what we established about the classification of y and using the closure of integers, what does the equation tell you about the type of number y must be for the product to be rational? What conclusion can you now make about the result of multiplying a rational and an irrational number?
Answers: 3
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Part B
Now consider the product of a nonzero rational number and an irrational number. Again, assum...
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