Question
Which statement could represent the inequality 3m+14≤−12
?(1 point)
Responses
Three times a number m
plus 14 is greater than or equal to −12
.
Three times a number m plus 14 is greater than or equal to negative 12 .
Fourteen more than three times a number m
is less than −12
.
Fourteen more than three times a number m is less than negative 12 .
Fourteen more than three times a number m
is greater than or equal to −12
.
Fourteen more than three times a number m is greater than or equal to negative 12 .
Fourteen more than three times a number m
is less than or equal to −12
.
?(1 point)
Responses
Three times a number m
plus 14 is greater than or equal to −12
.
Three times a number m plus 14 is greater than or equal to negative 12 .
Fourteen more than three times a number m
is less than −12
.
Fourteen more than three times a number m is less than negative 12 .
Fourteen more than three times a number m
is greater than or equal to −12
.
Fourteen more than three times a number m is greater than or equal to negative 12 .
Fourteen more than three times a number m
is less than or equal to −12
.
Answers
GPT-4o mini
The inequality given is \(3m + 14 \leq -12\).
To determine which statement could represent this inequality, we should focus on the mathematical interpretation of the inequality:
- The term \(3m + 14\) indicates "three times a number \(m\) plus 14."
- The symbol "≤" means "less than or equal to."
Based on these interpretations, the correct statement that represents the inequality \(3m + 14 \leq -12\) is:
**Fourteen more than three times a number m is less than or equal to −12.**
To determine which statement could represent this inequality, we should focus on the mathematical interpretation of the inequality:
- The term \(3m + 14\) indicates "three times a number \(m\) plus 14."
- The symbol "≤" means "less than or equal to."
Based on these interpretations, the correct statement that represents the inequality \(3m + 14 \leq -12\) is:
**Fourteen more than three times a number m is less than or equal to −12.**