Question

The volume of a right triangular prism ABCA,B,C is equal to 3. If the position vectors of the
vertices of the base ABC are A(1, 0, 1); B(2,0,0) and C(0, 1, 0), then the position vectors of the
vertex A, can be :
(A) (2,2,2)
(B) (0, 2, 0)
(C) (0, -2, 2)
(D) (0, -2,0)​

Answer 1

Answer:

Step-by-step explanation:

The volume of a right triangular prism ABCA,B,C, is equal to 3. If the position vectors of the vertices of th the base ABC are A(1,0,1); B(2,0,0) and C(0, 1,0) then the position vectors of the vertex A, can be: (A) (2,2,2) (B) (0,2,0) (C) (0, -2, 2) (D) (0, -2,0) y 2+B y X-a Consider Lines I Z + a I lo n Lot

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