Use the triple scalar product to find the volume of the parallelepiped having adjacent edges u,v,and w. $\begin{array} { l }
\mathbf { u } = 9 \mathbf { i } + 9 \mathbf { j } \
\mathbf { v } = 9 \mathbf { j } + 9 \mathbf { k } \
\mathbf { w } = 9 \mathbf { i } + 9 \mathbf { k }
\end{array}$ $$\mathrm { a } = ( 9,9,0 ) , \mathrm { b } = ( 0,9,9 ) , \mathrm { c } = ( 9,0,9 )$$
A) $\text { Volume } = 1459 \text { cubic units }$
B) $\text { Volume } = 1460 \text { cubic units }$
C) $\text { Volume } = 1458 \text { cubic units }$
D) $\text { Volume } = 1457 \text { cubic units }$
E) $\text { Volume } = 1456 \text { cubic units }$

Question

Use the triple scalar product to find the volume of the parallelepiped having adjacent edges u,v,and w.  $\begin{array} { l } 
\mathbf { u } = 9 \mathbf { i } + 9 \mathbf { j } \
\mathbf { v } = 9 \mathbf { j } + 9 \mathbf { k } \
\mathbf { w } = 9 \mathbf { i } + 9 \mathbf { k }
\end{array}$    $$\mathrm { a } = ( 9,9,0 ) , \mathrm { b } = ( 0,9,9 ) , \mathrm { c } = ( 9,0,9 )$$ 
A) $\text { Volume } = 1459 \text { cubic units }$ 
B) $\text { Volume } = 1460 \text { cubic units }$ 
C) $\text { Volume } = 1458 \text { cubic units }$ 
D) $\text { Volume } = 1457 \text { cubic units }$ 
E) $\text { Volume } = 1456 \text { cubic units }$

Quizplus · Accepted Answer

The Answer of Use the triple scalar product to find the volume of the parallelepiped having adjacent edges u,v,and w.  $\begin{array} { l } 
\mathbf { u } = 9 \mathbf { i } + 9 \mathbf { j } \
\mathbf { v } = 9 \mathbf { j } + 9 \mathbf { k } \
\mathbf { w } = 9 \mathbf { i } + 9 \mathbf { k }
\end{array}$    $$\mathrm { a } = ( 9,9,0 ) , \mathrm { b } = ( 0,9,9 ) , \mathrm { c } = ( 9,0,9 )$$ 
A) $\text { Volume } = 1459 \text { cubic units }$ 
B) $\text { Volume } = 1460 \text { cubic units }$ 
C) $\text { Volume } = 1458 \text { cubic units }$ 
D) $\text { Volume } = 1457 \text { cubic units }$ 
E) $\text { Volume } = 1456 \text { cubic units }$

Use the Triple Scalar Product to Find the Volume of the Parallelepiped