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Is the product of two irrational numbers always irrational ? Give two examples to show that the product of two irrational numbers may be a rational number. By berries emulous of fame grand (151k. (d) sometimes rational and sometimes irrational.
√ 2 when multiplied with √ 3, which is also an irrational number, results into √ 6, which is an irrational number Product of two irrational number is irrational. Product of two irrational number. Thus, given statement is : Let m be a rational number such that m = p/q. Then i can always write m as (p/1)*(1/q) Depending on the product of two numbers we need to decide whether the product is always irrational or not. If we multiply 5 × 5 we get the answer as 5, which is a rational number rather than irrational. In this case if we multiply 5 × 3 we get the answer as 15 or 3. 87298335 which is an irrational number.
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