QIf a,b,c are non coplanar vectors and λ is a real number then [λ(a+b) λ²b λc]= [a b +c b] for - (a) no value of λ (b) Exactly one value of λ (c) Exactly two values of λ (d) Exactly three values of λ

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Q>If a,b,c are non coplanar vectors and λ is a real number then [λ(a+b) λ²b λc]= [a b +c b] for - (a) no value of λ (b) Exactly one value of λ (c) Exactly two values of λ (d) Exactly three values of λ

daksh · Answer

the answer is (a) as after simplifying we will reach to

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Q>If a,b,c are non coplanar vectors and λ is a real number then [λ(a+b) λ²b λc]= [a b +c b] for - (a) no value of λ (b) Exactly one value of λ (c) Exactly two values of λ (d) Exactly three values of λ

Q>If a,b,c are non coplanar vectors and λ is a real number then [λ(a+b) λ²b λc]= [a b +c b] for -

(a) no value of λ
(b) Exactly one value of λ
(c) Exactly two values of λ
(d) Exactly three values of λ

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Q>If a,b,c are non coplanar vectors and λ is a real number then [λ(a+b) λ²b λc]= [a b +c b] for - (a) no value of λ (b) Exactly one value of λ (c) Exactly two values of λ (d) Exactly three values of λ

Q>If a,b,c are non coplanar vectors and λ is a real number then [λ(a+b) λ²b λc]= [a b +c b] for - (a) no value of λ(b) Exactly one value of λ(c) Exactly two values of λ(d) Exactly three values of λ

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Q>If a,b,c are non coplanar vectors and λ is a real number then [λ(a+b) λ²b λc]= [a b +c b] for -

(a) no value of λ
(b) Exactly one value of λ
(c) Exactly two values of λ
(d) Exactly three values of λ