Prove that $ \overrightarrow{R S} $ and $ \overrightarrow{O P} $ are equivalent by showing that they represent the same vector.
-R = (-1, 3), S = (-10, 5), O = (3, -1), and P = (-6, 1)

Question

Quizplus · Accepted Answer

$ \overrightarrow{R S} = \langle -10 - (-1), 5 - 3 \rangle = \langle -9, 2 \rangle $$ \overrightarrow{O P} = \langle -6 - 3, 1 - (-1) \rangle = \langle -9, 2 \rangle $Since $ \overrightarrow{R S} $ and $ \overrightarrow{O P} $ have the same direction and magnitude, they represent the same vector.

Prove That RS→ \overrightarrow{R S} RS And OP→ \overrightarrow{O P} OP Are Equivalent by Showing That They Represent the Same Vector

Prove That $\overrightarrow{R S}$ And $\overrightarrow{O P}$ Are Equivalent by Showing That They Represent the Same Vector