Point S is located at (9,-3). Point T is located at (4,-3). What is the distance from point S to point T ?

Identify Coordinates: Identify the coordinates of points S and T. Point S is at (9, -3) and Point T is at (4, -3).Calculate Distance: Since both points lie on the same horizontal line (they have the same y-coordinate), the distance between them is the absolute difference of their x-coordinates. Distance = |x2 - x1| Distance = |4 - 9|Absolute Difference: Calculate the absolute difference of the x-coordinates. Distance = |-5| Distance = 5

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Point
S is located at
(9,-3). Point
T is located at
(4,-3).
What is the distance from point
S to point
T ?

Point $S$ is located at $(9,-3)$ . Point $T$ is located at $(4,-3)$ . $\newline$ What is the distance from point $S$ to point $T$ ?

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Math Problems

Algebra 2

Find the center of a hyperbola

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Q. Point

S

is located at

(9,-3)

. Point

T

is located at

(4,-3)

\newline

What is the distance from point

S

to point

T

Identify Coordinates: Identify the coordinates of points $S$ and $T$ . $\newline$ Point $S$ is at $(9, -3)$ and Point $T$ is at $(4, -3)$ .
Calculate Distance: Since both points lie on the same horizontal line (they have the same $y$ -coordinate), the distance between them is the absolute difference of their $x$ -coordinates. $\newline$ Distance = $|x_2 - x_1|$ $\newline$ Distance = $|4 - 9|$
Absolute Difference: Calculate the absolute difference of the $x$ -coordinates. $\newline$ $\text{Distance} = |-5|$ $\newline$ $\text{Distance} = 5$