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

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Use the triple scalar product to find the volume of the parallelepiped having adjacent edges u,v,and w. u=9i+9jv=9j+9kw=9i+9k\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}  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 } a=(9,9,0) ,b=(0,9,9) ,c=(9,0,9) \mathrm { a } = ( 9,9,0 ) , \mathrm { b } = ( 0,9,9 ) , \mathrm { c } = ( 9,0,9 )


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