given-the-following-vector-vv-obtain-the-unit-vector-that-aligns-with-the-direct

Question

Given the following vector, ﻿v\mathbf{v}v﻿, obtain the unit vector that aligns with the direction of ﻿v\mathbf{v}v﻿.﻿v=−i−3j\mathbf{v}=-\mathbf{i}-\sqrt3\mathbf{j}v=−i−3​j﻿

Accepted Answer

﻿−12i−32j-\frac12\mathbf{i}-\frac{\sqrt3}{2}\mathbf{j}−21​i−23​​j﻿

Answer

﻿−14i+34j-\frac14\mathbf{i}+\frac{\sqrt3}{4}\mathbf{j}−41​i+43​​j﻿

Answer

﻿−12i+32j-\frac12\mathbf{i}+\frac{\sqrt3}{2}\mathbf{j}−21​i+23​​j﻿

Answer

﻿−14i−34j-\frac14\mathbf{i}-\frac{\sqrt3}{4}\mathbf{j}−41​i−43​​j﻿

Given the following vector, v\(\mathbf{v}\)v, obtain the unit vector that aligns with the direction of v\(\mathbf{v}\)v.v=−i−3j\(\mathbf{v}\)=-\(\mathbf{i}\)-\(\sqrt\)3\(\mathbf{j}\)v=−i−3j

Given the following vector, $\mathbf{v}$ , obtain the unit vector that aligns with the direction of $\mathbf{v}$ .
$\mathbf{v}\)=-\(\mathbf{i}\)-\(\sqrt\)3\(\mathbf{j}$