VectorHard
Question
The number of distinct real values of λ, for which the vectors - λ2
and
are coplanar, is
and
are coplanar, isOptions
A.zero
B.one
C.two
D.three
Solution
= 0 ⇒ λ6 - 3λ2 - 2 = 0⇒ (1 + λ2)2 (λ2 - 2) = 0 ⇒ λ = ± √2.
Create a free account to view solution
View Solution FreeMore Vector Questions
If are vectors such that and , then a possible value of is...The triple product simplifies to -...If = 2î + ĵ + , = 3î − 4ĵ + 2 and = î − 2ĵ + 2 then the projection of + on is-...If θ be the angle between vectors î 2ĵ + 3 and 3î + 2ĵ + , then the value of sin θ is-...Let and. Then the value of λ for which the vector (2l - λ) is parallel to the plane containing and , is -...