Question

(1 point) The figure below shows four named points A, B, C, and D on a grid generated by two vectors $v_1$, $v_2$ in $R^2$. Part 1 Write the vector ending at the point as a sum of scalar multiples of $v_1$ and $v_2$. Enter v1 for $v_1$ and v2 for $v_2$. $\vec{A} = $ $\vec{B} = $ $\vec{C} = $ $\vec{D} = $ Part 2 Write each vector as a sum of scalar multiples of $v_1$ and $v_2$. Enter v1 for $v_1$ and v2 for $v_2$. $\vec{CA} = $ $\vec{BA} - \vec{DA} = $ $\vec{BA} - \vec{DA} + \vec{DC} = $ $\vec{AB} + \vec{BC} + \vec{CA} - \vec{DA} - \vec{DC} = $

          (1 point)
The figure below shows four named points A, B, C, and D on a grid generated by two vectors $v_1$, $v_2$ in $R^2$.
Part 1
Write the vector ending at the point as a sum of scalar multiples of $v_1$ and $v_2$. Enter v1 for $v_1$ and v2 for $v_2$.
$\vec{A} = $
$\vec{B} = $
$\vec{C} = $
$\vec{D} = $
Part 2
Write each vector as a sum of scalar multiples of $v_1$ and $v_2$. Enter v1 for $v_1$ and v2 for $v_2$.
$\vec{CA} = $
$\vec{BA} - \vec{DA} = $
$\vec{BA} - \vec{DA} + \vec{DC} = $
$\vec{AB} + \vec{BC} + \vec{CA} - \vec{DA} - \vec{DC} = $

(1 point)
The figure below shows four named points A, B, C, and D on a grid generated by two vectors v1, v2 in R^2.
Part 1
Write the vector ending at the point as a sum of scalar multiples of v1 and v2. Enter v1 for v1 and v2 for v2.
A⃗ =
B⃗ =
C⃗ =
D⃗ =
Part 2
Write each vector as a sum of scalar multiples of v1 and v2. Enter v1 for v1 and v2 for v2.
C⃗A⃗ =
B⃗A⃗ - D⃗A⃗ =
B⃗A⃗ - D⃗A⃗ + D⃗C⃗ =
A⃗B⃗ + B⃗C⃗ + C⃗A⃗ - D⃗A⃗ - D⃗C⃗ =

Added by Lorena M.

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