`vec a, vec b, vec c, vec d` are four distinct vectors satisfying the conditions `vec a xx v

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The value of 0:03:22

The value of `(vec(A)+vec(B))xx(vec(A)-vec(B))` is

What is the 0:01:35

What is the condition for `vec A+vec B=vec A-vec B?`

If `vec a 0:01:55

If `vec a +vec b =vec c and |vec a|=|vec b| = |vec c |` find the angle between `veca and vec ...

If three vectors 0:01:44

If three vectors vec A, vec B and vec C are such that vec A .vec B =vec A .vec C, vec A xx vec B...

Prove that `(vec(a)-vec(b)) 0:01:52

Prove that `(vec(a)-vec(b)) xx (vec(a) +vec(b))=2(vec(a) xx vec(b))`

If `vec a 0:01:07

If `vec a + vec b + vec c=0` then `vec a xx vec b=`

If ` vec(a) 0:03:40

If ` vec(a) + vec (b)+vec(c ) = vec (0) and |vec(a)| = 3 , |vec(b)| = 5 and |vec(c)| = 7 ,

If `|vec(A)+vec(B)| = 0:01:45

If `|vec(A)+vec(B)| = |vec(A)-vec(B)|`, find the angle between `vec(A)` and `vec(B)`.

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If `|vec(A)+vec(B)|=|vec(A)|=|vec(B)|` then 0:03:23

If `|vec(A)+vec(B)|=|vec(A)|=|vec(B)|` then the angle between `vec(A)` and `vec(B)`is

Prove that `(vec(a) 0:02:33

Prove that `(vec(a) + vec(b)) xx (vec(a) - vec(b)) = 2 (vec(b) xx vec(a))`

For any to 0:02:01

For any to vectors ` vec A and vec B`, prove that |vec A xx vec B|^2 = A^2 B^2 - ( vec A. vec B)^2`

If vectors `vec(A)` 0:02:27

If vectors `vec(A)` and `vec(B)` are such that `|vec(A)+vec(B)|=|vec(A)|=|vec(B)|`, then `|vec(...

If vec a,vec 0:06:46

If vec a,vec b , vec c are unit vectors such that veca + vec b+ vecc = 0 and lambda = veca.vecb ...

Let vec(a), vec(b), 0:04:54

Let vec(a), vec(b), vec(c) be non-coplanar vectors and vec(p)=(vec(b)xxvec(c))/([vec(a)vec(b)vec...

Let `vec(C)=vec(A) +vec(B)` 0:02:47

Let `vec(C)=vec(A) +vec(B)` :

Find the angle 0:05:15

Find the angle between `vec A` & `vec B`, `vec B` & `vec C`, `vec C` & `vec A`

The value of 0:03:13

The value of `(vec(A)+vec(B)).(vec(A)xxvec(B))` is :-

Prove that `[ 0:06:04

Prove that `[ vec b xx vec c vec c xx vec a vec a xx vec b] = [ vec a vec b vec c]^2`

If `vec(A) +vec(B) 0:01:21

If `vec(A) +vec(B) = vec(C)` and `A^(2) +B^(2) = C^(2)`, then prove that `vec(A)`

If `|vec(a)+vec(b)||=|vec(a)-vec(b)|` then 0:02:23

If `|vec(a)+vec(b)||=|vec(a)-vec(b)|` then show that `vec(a)` and `vec(b)` are perpendicular to...

If `|vec a|= 0:01:43

If `|vec a|= |vec b| =|vec a- vecb|` then the angle between `vec a` and `vec b` is

Two vectors \( 0:03:36

Two vectors \( \vec{A} \) and \( \vec{B} \) are such that \( \vec{A}+\vec{B}=\vec{C} \) and \( A...

Two vectors \( 0:02:41

Two vectors \( \vec{A} \) and \( \vec{B} \) are such that \( \vec{A}+\vec{B}=\vec{A}-\vec{B} \)....