VectorEasy
Question
If
= 0 and vectors (1, a, a2) (1, b, b2) and (1, c, c2) are non-coplanar, then the product abc equals
= 0 and vectors (1, a, a2) (1, b, b2) and (1, c, c2) are non-coplanar, then the product abc equalsOptions
A.2
B.-1
C.1
D.0
Solution

(1 + abc)

⇒ abc = - 1.
Hence, (B) is the correct answer
Create a free account to view solution
View Solution FreeMore Vector Questions
be three non coplanar vectors and be any arbitrary vector, then is equal to -...If + 5 = and , then -...For three vectors , , correct statement is-...The values of a, for which the points A, B, C with position vectors and respectively are the vertices of a right angled ...Let $\overrightarrow{c}$ and $\overrightarrow{d}$ be vectors such that $|\overrightarrow{c} + \overrightarrow{d}| = \sqr...