(Solved): in terms of \( \vec{A}, \vec{B}, \vec{C} \), and \( \vec{D} \), the edges of a parallelogram. 004 ( ...

in terms of \( \vec{A}, \vec{B}, \vec{C} \), and \( \vec{D} \), the edges of a parallelogram. 004 (part 1 of 2) \( 10.0 \mathrm{pc} \) 1. \( \vec{R}=\vec{A}-\vec{D} \) 2. \( \vec{R}=\vec{C}+\vec{B} \) Express the vector \( \vec{R} \) 3. \( \vec{R}=\vec{A}-\vec{C} \) 4. \( \vec{R}=\vec{A}+\vec{D} \) 5. \( \vec{R}=\vec{D}-\vec{A} \) 6. \( \vec{R}=\vec{B}+\vec{D} \) 7. \( \vec{R}=\vec{B}-\vec{A} \) 8. \( \vec{R}=\vec{A}-\vec{B} \) 9. \( \vec{R}=\vec{C}+\vec{D} \) 10. \( \vec{R}=\vec{B}+\vec{A} \) 005 (part 2 of 2) \( 10.0 \) points Express the vector \( \vec{P} \) in terms of \( \vec{A}, \vec{B}, \vec{C} \), and \( \vec{D} \), 1. \( \vec{P}=\vec{C}+\vec{D} \) 2. \( \vec{P}=\vec{C}-\vec{A} \) 3. \( \vec{P}=\vec{B}-\vec{A} \) 4. \( \vec{P}=\vec{C}+\vec{B} \) 5. \( \vec{P}=A-\vec{D} \) 6. \( \vec{P}=\vec{A}+\vec{D} \) 7. \( \vec{P}=\vec{B}+\vec{D} \) 8. \( \vec{P}=\vec{D}-\bar{A} \) 9. \( \vec{P}=\vec{B}+\vec{A} \)