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On the number line, intervals are equally spaced, and point $x$ lies in the interval $AB$ . What are the lower and upper limits of all possible values of $x$ ?

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Prime factorization

Full solution

Q. On the number line, intervals are equally spaced, and point

x

lies in the interval

AB

. What are the lower and upper limits of all possible values of

x

?

Understand Interval Definition: To solve this problem, we need to understand the definition of an interval on a number line. An interval is a range of numbers between two endpoints. The interval $AB$ means that $x$ is greater than or equal to $A$ and less than or equal to $B$ . Therefore, the lower limit of $x$ is $A$ and the upper limit is $B$ .
Interval AB Explanation: Since the problem does not provide specific numerical values for $A$ and $B$ , we cannot give a numerical answer. Instead, we can only say that the lower limit of $x$ is $A$ and the upper limit of $x$ is $B$ , where $A$ and $B$ are the endpoints of the interval $AB$ .

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