Is the product or quotient of
arational number and an irrational
number is irrational?
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Answer: The answer is YES, the rational must not be equal to 0.
Step-by-step explanation: We are to check whether the product or quotient of a rational and irrational number is irrational.
Let, 'p' be a rational number and '√q' be an irrational number.
Then, the product will be given by
which is irrational, if p ≠ 0.
For example, the product of 2 and √3 is 2√3, an irrational because √3 is irrational.
Also, the quotient is given by
which is irrational since √q is irrational.
The quotient of 2 and √3 is
is irrational.
Thus, the answer is YES, but the rational must be non-zero
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