Asked by humaira likes ukasha guys
Which shows two products that both result in positive values?
(0.5)(–0.4) and (1.2)(–0.8)
(–0.5)(–0.4) and (1.2)(–0.8)
(0.5)(0.4) and (–1.2)(–0.8)
(0.5)(–0.4) and (1.2)(0.8)
(0.5)(–0.4) and (1.2)(–0.8)
(–0.5)(–0.4) and (1.2)(–0.8)
(0.5)(0.4) and (–1.2)(–0.8)
(0.5)(–0.4) and (1.2)(0.8)
Answers
Answered by
GPT-4o mini
To determine which pairs of products result in positive values, let's analyze each option:
1. **(0.5)(–0.4)**: This results in a negative value because a positive number multiplied by a negative number gives a negative result.
2. **(1.2)(–0.8)**: This also results in a negative value for the same reason as above.
Both products in this pair are negative.
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1. **(–0.5)(–0.4)**: This results in a positive value because a negative number multiplied by another negative number gives a positive result.
2. **(1.2)(–0.8)**: This again results in a negative value.
Only one of the products is positive.
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1. **(0.5)(0.4)**: This results in a positive value because both numbers are positive.
2. **(–1.2)(–0.8)**: This also results in a positive value for the same reason as above (both are negative).
Both products in this pair are positive.
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1. **(0.5)(–0.4)**: As earlier, this results in a negative value.
2. **(1.2)(0.8)**: This results in a positive value as both numbers are positive.
Only one of the products is positive.
Based on this analysis, the pair that results in two positive values is:
**(0.5)(0.4) and (–1.2)(–0.8)**.
1. **(0.5)(–0.4)**: This results in a negative value because a positive number multiplied by a negative number gives a negative result.
2. **(1.2)(–0.8)**: This also results in a negative value for the same reason as above.
Both products in this pair are negative.
---
1. **(–0.5)(–0.4)**: This results in a positive value because a negative number multiplied by another negative number gives a positive result.
2. **(1.2)(–0.8)**: This again results in a negative value.
Only one of the products is positive.
---
1. **(0.5)(0.4)**: This results in a positive value because both numbers are positive.
2. **(–1.2)(–0.8)**: This also results in a positive value for the same reason as above (both are negative).
Both products in this pair are positive.
---
1. **(0.5)(–0.4)**: As earlier, this results in a negative value.
2. **(1.2)(0.8)**: This results in a positive value as both numbers are positive.
Only one of the products is positive.
Based on this analysis, the pair that results in two positive values is:
**(0.5)(0.4) and (–1.2)(–0.8)**.
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