Vector Algebra

Projection of \(\vec{a}\) on \(\vec{b}\) is \(\frac{-13}{\sqrt{35}}\) and the direction of the projection vector is opposite to the direction
of \(\vec{b}\).

Projection of \(\vec{a}\) on \(\vec{b}\) is \(\frac{13}{\sqrt{35}}\) and the direction of the projection vector is opposite to the direction
of \(\vec{b}\).

Projection of \(\vec{a}\) on \(\vec{b}\) is \(\frac{13}{\sqrt{35}}\) and the direction of the projection vector is same as of \(\vec{b}\).

Projection of \(\vec{a}\) on \(\vec{b}\) is \(\frac{-13}{\sqrt{35}}\) and the direction of the projection vector is same as of \(\vec{b}\).