Let a, b, c be three non-coplanar vectors and a^(')=(b times c)/([abc]), b^(')=(c times a)/([abc]), c^(')=(a times b)/([abc]). The length of the altitude of the parallelopiped formed by a a^('), b^('), c^(') as coterminous edges, with respect to the base having a^(') " and "c^(') as its adjacent sides is

Let a, b, c be three non-coplanar vectors and a^(')=(b times c)/([abc]

1.	Let a, b, c be three non-coplanar vectors and a^(')=(b times c)/([abc]), b^(')=(c times a)/([abc]), c^(')=(a times b)/([abc]). The length of the altitude of the parallelopiped formed by a a^('), b^('), c^(') as coterminous edges, with respect to the base having a^(') " and "c^(') as its adjacent sides is
Answer» `ABS(a)` `1/abs(B)` `abs(C)` `1/abs(a TIMES c)` ANSWER :B

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