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If xy and yz statement must be true? - Answers

If the statements "xy" and "yz" must be true, it implies that both products are non-zero. This suggests that both x and y must be non-zero for "xy" to hold, and both y and z must also be non-zero for "yz" to be true. Therefore, it can be concluded that y must be non-zero and that x and z can take any values as long as they do not contradict the conditions of the statements.



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If xy and yz statement must be true? - Answers

https://math.answers.com/math-and-arithmetic/If_xy_and_yz_statement_must_be_true

If the statements "xy" and "yz" must be true, it implies that both products are non-zero. This suggests that both x and y must be non-zero for "xy" to hold, and both y and z must also be non-zero for "yz" to be true. Therefore, it can be concluded that y must be non-zero and that x and z can take any values as long as they do not contradict the conditions of the statements.



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https://math.answers.com/math-and-arithmetic/If_xy_and_yz_statement_must_be_true

If xy and yz statement must be true? - Answers

If the statements "xy" and "yz" must be true, it implies that both products are non-zero. This suggests that both x and y must be non-zero for "xy" to hold, and both y and z must also be non-zero for "yz" to be true. Therefore, it can be concluded that y must be non-zero and that x and z can take any values as long as they do not contradict the conditions of the statements.

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      If the statements "xy" and "yz" must be true, it implies that both products are non-zero. This suggests that both x and y must be non-zero for "xy" to hold, and both y and z must also be non-zero for "yz" to be true. Therefore, it can be concluded that y must be non-zero and that x and z can take any values as long as they do not contradict the conditions of the statements.

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