Point R is located at -4 . Points S and T are each 10 units away from Point R. Where are S and T located? S=◻quadT=◻

Identify Given Information: Identify the given information and what is being asked. Point R is located at -4 on a number line. Points S and T are each 10 units away from Point R. We need to find the coordinates of Points S and T.Determine Point S: Determine the location of Point S. Since Point S is 10 units away from Point R, and a point can be either to the left or to the right on a number line, Point S could be 10 units to the right of Point R. Calculate the position of Point S by adding 10 to the coordinate of Point R. S = R + 10 = -4 + 10 = 6Determine Point T: Determine the location of Point T. Similarly, Point T is also 10 units away from Point R, but in the opposite direction from Point S. Therefore, Point T could be 10 units to the left of Point R. Calculate the position of Point T by subtracting 10 from the coordinate of Point R. T = R - 10 = -4 - 10 = -14

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Point
R is located at -4 . Points
S and
T are each 10 units away from Point
R. Where are
S and
T located?

S=◻quadT=◻

Point $\mathrm{R}$ is located at $-4$ . Points $\mathrm{S}$ and $\mathrm{T}$ are each $10$ units away from Point $\mathrm{R}$ . Where are $\mathrm{S}$ and $\mathrm{T}$ located? $\newline$ $\mathrm{S}=\square \quad \mathrm{T}=\square$

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Math Problems

Grade 8

Translations: find the coordinates

Full solution

Q. Point

\mathrm{R}

is located at

-4

. Points

\mathrm{S}

and

\mathrm{T}

are each

10

units away from Point

\mathrm{R}

. Where are

\mathrm{S}

and

\mathrm{T}

located?

\newline

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

Identify Given Information: Identify the given information and what is being asked. $\newline$ Point $R$ is located at $-4$ on a number line. Points $S$ and $T$ are each $10$ units away from Point $R$ . We need to find the coordinates of Points $S$ and $T$ .
Determine Point S: Determine the location of Point S. $\newline$ Since Point S is $10$ units away from Point R, and a point can be either to the left or to the right on a number line, Point S could be $10$ units to the right of Point R. $\newline$ Calculate the position of Point S by adding $10$ to the coordinate of Point R. $\newline$ $S = R + 10 = -4 + 10 = 6$
Determine Point T: Determine the location of Point T. $\newline$ Similarly, Point T is also $10$ units away from Point R, but in the opposite direction from Point S. Therefore, Point T could be $10$ units to the left of Point R. $\newline$ Calculate the position of Point T by subtracting $10$ from the coordinate of Point R. $\newline$ $T = R - 10 = -4 - 10 = -14$