Let a=2iˆ-jˆ+3kˆ, b=3iˆ-5jˆ+kˆ and c be a vector such that ac=cb and (a+c)⋅(b+c)=168. Then the maxim

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Let a=2i+|JEEj-k & b=3i+2j+4k. Let vector c=lambda(a)+mu(b) if a.c=16 & bxc=-12i Main paper 2A 2025

Let a ⃗=2i ̂-j ̂+3k ̂ , b ⃗=3i ̂-5j ̂+k ̂ and c ⃗ be a vector such that a ⃗×c ⃗=c ⃗×b ⃗ and (a ⃗+c

Let a =2i ˆ-3j ˆ+k,b =3i ˆ+2j ˆ+5k and a vector c be such that (a ⃗-c ⃗)×b ⃗=-18i ˆ-3j ˆ+12k and

JEE MAINS 2025 Vectors PYQ | Let →a = î + ĵ + k̂,→b = 3î + 2ĵ − k̂,→c = λ ĵ + μ k̂.

Let a = i ̂+2j ̂+3k ̂ , b ⃗=3i ̂+j ̂-k ̂ and c ⃗ be three vectors such that c ⃗ is coplanar with a

Let a =2i -j +3k , b =3i -5j +k and c be vector such that a ×c =c ×b and (a ⃗+c ).(b +c )=168

Let a =i ˆ+j ˆ+k ˆ,b =3i ˆ+2j ˆ-k ˆ,c =λj ˆ+μk ˆ and d be a unit vector such that a ×d ˆ=b ×d #pyq

Let a =i ˆ+2j ˆ+k ˆ and b =2i ˆ+j ˆ-k . Let c ˆ be a unit vector in the plane of the vectors a #pyq