If 𝐚, 𝐛 and c are non-coplanar vectors and d=λ a+μ b+ν c, then λ is equal to (a) dbc ]/ [bac] (...

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If 𝐚, 𝐛, 𝐜 are non-coplanar vectors and λ is a real number, then the vectors 𝐚 + 2𝐛 + 3𝐜, λ𝐛 + 4𝐜 If 𝐚, 𝐛, 𝐜 are non-coplanar vectors and λ is a real number, then the vectors 𝐚 + 2𝐛 + 3𝐜, λ𝐛 + 4𝐜
If a, b and c are three non-coplanar vectors such that a+b+c=α d and b+c+d=β a, then a+b+c+d is e... If a, b and c are three non-coplanar vectors such that a+b+c=α d and b+c+d=β a, then a+b+c+d is e...
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If a,b,c are non coplanar vectors and lambda is a real then a+2b+3c |MCQ|BITSAT|CET|KCET|24|Vectors If a,b,c are non coplanar vectors and lambda is a real then a+2b+3c |MCQ|BITSAT|CET|KCET|24|Vectors
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if a,b,c are three non-coplanar vectors then a.(bxc)/(cxa)b +b(axc)/c(axb) |MCQ|BITSAT|CET|KCET|24 if a,b,c are three non-coplanar vectors then a.(bxc)/(cxa)b +b(axc)/c(axb) |MCQ|BITSAT|CET|KCET|24
[IIT 1989] If vectors a, b and c are coplanar show that following determinant equals a null vector. [IIT 1989] If vectors a, b and c are coplanar show that following determinant equals a null vector.
If \( \vec{a}, \vec{b}, \vec{c} \) are non-coplanar vectors and \( \lambda \) is a real number, .... If \( \vec{a}, \vec{b}, \vec{c} \) are non-coplanar vectors and \( \lambda \) is a real number, ....