Determine whether the proposed negation is correct. If it is not, write a correct negation. Statement: The product of any irrational number and any rational number is irrational. Proposed negation:...


Determine whether the proposed negation is correct. If it is not, write a correct negation.<br>Statement: The product of any irrational number and any rational number is irrational.<br>Proposed negation: The product of any irrational number and any rational number is rational.<br>The proposed negation is correct.<br>The proposed negation is not correct. A possible correct negation would be: There is an irrational number and a rational number whose product is rational.<br>The proposed negation is not correct. A possible correct negation would be: There is not an irrational number and a rational number whose product is rational.<br>The proposed negation is not correct. A possible correct negation would be: There exists an irrational product of an irrational number and a rational number.<br>The proposed negation is not correct. A possible correct negation would be: There does not exist an irrational product of any irrational number and any rational number.<br>

Extracted text: Determine whether the proposed negation is correct. If it is not, write a correct negation. Statement: The product of any irrational number and any rational number is irrational. Proposed negation: The product of any irrational number and any rational number is rational. The proposed negation is correct. The proposed negation is not correct. A possible correct negation would be: There is an irrational number and a rational number whose product is rational. The proposed negation is not correct. A possible correct negation would be: There is not an irrational number and a rational number whose product is rational. The proposed negation is not correct. A possible correct negation would be: There exists an irrational product of an irrational number and a rational number. The proposed negation is not correct. A possible correct negation would be: There does not exist an irrational product of any irrational number and any rational number.

Jun 05, 2022
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