Give an example of each, two irrational numbers, whose product is an irrational number?
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e is an irrational number and Π is an irrational number it's product is also
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Normally, sum of any two irrational numbers is an irrational number.
However, consider √2 and -√2. Their product is -2 and sum is 0, both of which are rational numbers.
Thus, there can be numbers whose sum and product both are rationals.
Hope it helps.
However, consider √2 and -√2. Their product is -2 and sum is 0, both of which are rational numbers.
Thus, there can be numbers whose sum and product both are rationals.
Hope it helps.
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