Vectors

$GHIJKL\,$ is a regular hexagon with centre $M$ .

\vec{MG} = \mathbf{g}

\vec{MH} = \mathbf{h}

a.

Find, in terms of $g\mathbf{g}$ , the vector $GJ⃗\vec{GJ}$ .

[1]

b.

Find, in terms of $g\mathbf{g}$ and $h\mathbf{h}$ , the vector $GH⃗\vec{GH}$ .

[1]

c.

Find, in terms of $h\mathbf{h}$ , the vector $GL⃗\vec{GL}$ .

[1]

$GHIJKL\,$ is a regular hexagon with centre $M$ .

\vec{MG} = \mathbf{g}

\vec{MH} = \mathbf{h}

a.

Find, in terms of $g\mathbf{g}$ , the vector $GJ⃗\vec{GJ}$ .

[1]

b.

Find, in terms of $g\mathbf{g}$ and $h\mathbf{h}$ , the vector $GH⃗\vec{GH}$ .

[1]

c.

Find, in terms of $h\mathbf{h}$ , the vector $GL⃗\vec{GL}$ .

[1]

Vectors Questions