The position vector of \(C\) is \(\begin{pmatrix}-2\\5\end{pmatrix}\). The position vector of \(D\) is \(\begin{pmatrix}3\\-1\end{pmatrix}\).
Find the vector that represents the translation from \(C\) to \(D\).[1]
\(E\) is a point on \(CD\) such that \(|\overrightarrow{CE}|=2\sqrt{61}\), and the \(x\)-coordinate of \(C\) is greater than the \(x\)-coordinate of \(E\). Find \(\overrightarrow{CE}\).[2]
Solution:
Solution locked
Sign in to view the step-by-step solution
Similar questions are unavailable for this question.