Point Q is located at -14 . Points R and S are each 9 units away from Point Q. Where are R and S located? R=◻quadS=◻

Understand the problem: Understand the problem. We are given a point Q on a number line at -14. We need to find two points, R and S, that are each 9 units away from Q. This means we will find two points, one to the left and one to the right of Q, since a number line extends in both directions.Find point R: Find the location of point R. To find point R, which is 9 units away from Q to the left on the number line, we subtract 9 from the position of Q. So, R = Q - 9 = -14 - 9 = -23.Find point S: Find the location of point S. To find point S, which is 9 units away from Q to the right on the number line, we add 9 to the position of Q. So, S = Q + 9 = -14 + 9 = -5.

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Point
Q is located at -14 . Points
R and
S are each 9 units away from Point
Q. Where are
R and
S located?

R=◻quadS=◻

Point $\mathrm{Q}$ is located at $-14$ . Points $\mathrm{R}$ and $\mathrm{S}$ are each $9$ units away from Point $\mathrm{Q}$ . Where are $\mathrm{R}$ and $\mathrm{S}$ located? $\newline$ $\mathrm{R}=\square \quad \mathrm{S}=\square$

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Q. Point

\mathrm{Q}

is located at

-14

. Points

\mathrm{R}

and

\mathrm{S}

are each

9

units away from Point

\mathrm{Q}

. Where are

\mathrm{R}

and

\mathrm{S}

located?

\newline

\mathrm{R}=\square \quad \mathrm{S}=\square

Understand the problem: Understand the problem. $\newline$ We are given a point $Q$ on a number line at $-14$ . We need to find two points, $R$ and $S$ , that are each $9$ units away from $Q$ . This means we will find two points, one to the left and one to the right of $Q$ , since a number line extends in both directions.
Find point R: Find the location of point R. $\newline$ To find point R, which is $9$ units away from Q to the left on the number line, we subtract $9$ from the position of Q. $\newline$ So, $R = Q - 9 = -14 - 9 = -23$ .
Find point S: Find the location of point S. $\newline$ To find point S, which is $9$ units away from Q to the right on the number line, we add $9$ to the position of Q. $\newline$ So, $S = Q + 9 = -14 + 9 = -5$ .