The altitude of a parallelepiped whose three coterminous edges are vectors ( vec A = hat i + hat j + hat k ‚ vec B = 2 hat i + 4 hat j − hat k quadand quad vec C = hat 1 + hat J j

\vec{A} = \hat{i} + \hat{j} + \hat{k} ‚ \vec{B} = 2 \hat{i} + 4 \hat{j} − \hat{k} \quad\text{and}\quad \vec{C} = \hat{1} + \hat{J} j + 3 \hat{k} , w i t h \vec{A} \quad\text{and}\quad \vec{B}

IUT 20-21

\vec{A} = \hat{i} + \hat{j} + \hat{k} ‚ \vec{B} = 2 \hat{i} + 4 \hat{j} − \hat{k} \quad\text{and}\quad \vec{C} = \hat{1} + \hat{J} j + 3 \hat{k} , w i t h \vec{A} \quad\text{and}\quad \vec{B}

IUT 20-21

The altitude of a parallelepiped whose three coterminous edges are vectors ( vec A = hat i + hat j + hat k ‚ vec B = 2 hat i + 4 hat j − hat k quadand quad vec C = hat 1 + hat J j + 3 hat k , w i t h vec A quadand quad vec B ) as sides of the base of the parallelepiped is-