If vector `veca,vecb` and `vecc` are non coplanar, then the vector `vecaxx vecb,vecbxx vecc` and `veccxxveca` are:
| A. |
linearly dependent |
| B. |
linearly independent |
 |
| C. |
depends on vectors |
| D. |
none of these |
`=[vecaxxvecbvecbxxveccveccxxveca]=[veca vecb vecc]^2!=0` (As `veca,vecb` and `vecc` are non -coplanar)
So, `vecaxxvecb, vecbxxvecc` and `veccxxveca` are non- coplanar vector or they are linearly independent.