Vector vec(u) has an initial point (-5,-8) and a terminal point (6,2). Find the components of vector vec(u). vec(u)=(◻,◻)

Find Components of Vector: To find the components of vector vec(u), we need to subtract the coordinates of the initial point from the coordinates of the terminal point. The formula to find the components of a vector given its initial point (x1, y1) and terminal point (x2, y2) is: vec(u) = (x2 - x1, y2 - y1)Apply Formula to Given Points: Now we apply the formula to the given points. Initial point: (-5, -8) Terminal point: (6, 2) vec(u) = (6 - (-5), 2 - (-8))Perform Subtraction for Components: Perform the subtraction for each component. vec(u) = (6 + 5, 2 + 8) vec(u) = (11, 10)

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Vector
vec(u) has an initial point
(-5,-8) and a terminal point
(6,2).
Find the components of vector
vec(u).

vec(u)=(◻,◻)

Vector $\vec{u}$ has an initial point $(-5,-8)$ and a terminal point $(6,2)$ . $\newline$ Find the components of vector $\vec{u}$ . $\newline$ $\vec{u}=(\square, \square)$

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Q. Vector

\vec{u}

has an initial point

(-5,-8)

and a terminal point

(6,2)

\newline

Find the components of vector

\vec{u}

\newline

\vec{u}=(\square, \square)

Find Components of Vector: To find the components of vector $\vec{u}$ , we need to subtract the coordinates of the initial point from the coordinates of the terminal point. $\newline$ The formula to find the components of a vector given its initial point $(x_1, y_1)$ and terminal point $(x_2, y_2)$ is: $\newline$ $\vec{u} = (x_2 - x_1, y_2 - y_1)$
Apply Formula to Given Points: Now we apply the formula to the given points. $\newline$ Initial point: $(-5, -8)$ $\newline$ Terminal point: $(6, 2)$ $\newline$ $\vec{u} = (6 - (-5), 2 - (-8))$
Perform Subtraction for Components: Perform the subtraction for each component. $\vec{u} = (6 + 5, 2 + 8)$ $\vec{u} = (11, 10)$