if two vectors are equal then their scaler triple product will be
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Triple product - Wikipedia If the scalar triple product is equal to zero, then the three vectors a, b, and c are coplanar, since the parallelepiped defined by them would be flat and have no volume. This restates in vector notation that the product of the determinants of two 3×3 matrices equals the determinant of their matrix product.
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If the scalar triple product is equal to zero, then the three vectors a, b, and c are coplanar, since the parallelepiped defined by them would be flat and have no volume. This restates in vector notation that the product of the determinants of two 3×3 matrices equals the determinant of their matrix product.
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