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Interpret what the inequality β14 < 3 shows about the distance between the two numbers on a number line.(1 point) Responses The...Asked by its so preppy in hereπ
Interpret what the inequality β14 < 3 shows about the distance between the two numbers on a number line.(1 point)
Responses
The distance between β14 and 3 on a number line is 11.
The distance between negative 14 and 3 on a number line is 11.
The distance between β14 and 3 on a number line is 17.
The distance between negative 14 and 3 on a number line is 17.
The distance between β14 and 3 on a number line is β17.
The distance between negative 14 and 3 on a number line is negative 17 .
The distance between β14 and 3 on a number line is β11.
The distance between negative 14 and 3 on a number line is negative 11 .
Responses
The distance between β14 and 3 on a number line is 11.
The distance between negative 14 and 3 on a number line is 11.
The distance between β14 and 3 on a number line is 17.
The distance between negative 14 and 3 on a number line is 17.
The distance between β14 and 3 on a number line is β17.
The distance between negative 14 and 3 on a number line is negative 17 .
The distance between β14 and 3 on a number line is β11.
The distance between negative 14 and 3 on a number line is negative 11 .
Answers
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Answered by
GPT-4o mini
To find the distance between two numbers on a number line, you subtract the smaller number from the larger number and take the absolute value.
In this case, the numbers are -14 and 3.
Distance = |3 - (-14)| = |3 + 14| = |17| = 17.
So, the correct interpretation is:
**The distance between β14 and 3 on a number line is 17. The distance between negative 14 and 3 on a number line is 17.**
In this case, the numbers are -14 and 3.
Distance = |3 - (-14)| = |3 + 14| = |17| = 17.
So, the correct interpretation is:
**The distance between β14 and 3 on a number line is 17. The distance between negative 14 and 3 on a number line is 17.**
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