What is the minimum number of unequal vectors whose resultant is zero?

three vectors
From triangle law of vectors minimum three vectors are required to give zero resultant.

What is the minimum number of unequal and coplanar vectors can give zero resultant?

According to the Triangle Law of vector addition, a minimum of three vectors are needed to get zero resultant.

What is the minimum number of coplanar vectors with different?

three coplanar
How many minimum number of coplanar vector having different magnitudes can be added to give zero resultant? Resultant of vectors v1,v2 and v3 is zero. So, there must be minimum three coplanar vectors to get zero resultant. Here v1,v2 and v3 have different magnitudes.

What is the meaning of number of unequal forces whose resultant will be zero?

We know that only triangle is closed figure of minimum side, Sides of triangle represent vector, So the minimum number of unequal vectors whose vector sum can be zero is three.

What is the minimum number of unequal forces whose resultant will be zero immersive reader?

three
Minimum number of non-equal vectors in a plane required to give zero resultant is three.

What is the minimum number of vectors of unequal magnitude?

3 vectors
From triangle law of vector addition, we can say that we need at least 3 vectors of unequal magnitude to produce zero resultant.

What is the minimum number of vectors with unequal magnitudes?

What is the minimum number of vectors of non zero unequal magnitude that could add to be equal to the zero vector?

Minimum number of non-equal vectors in a plane required to give zero resultant is three.

What is the minimum number of vectors in the same plane having different magnitudes that can be added to give a zero resultant?

The minimum number of vectors having different planes which can be added to give zero resultant is 4.

What is minimum number of unequal forces?

Statement 1:Minimum number of non-equal vector in a plane required to give zero resultant is three.

What is the minimum number of unequal forces?

Since this question lacks specifications about the meaning of the word ‘unequal’, we have to consider the case of perfectly unequal vectors, that is, unequal both magnitude as well as direction. In that case the minimum number of unequal vectors whose sum can be zero is 3.

What is the minimum no of unequal forces?

How do you prove that three vectors are coplanar?

1 If there are three vectors in a 3d-space and their scalar triple product is zero, then these three vectors are coplanar. 2 If there are three vectors in a 3d-space and they are linearly independent, then these three vectors are coplanar. 3 In case of n vectors, if no more than two vectors are linearly independent, then all vectors are coplanar.

How many non-collinear vectors are needed to make a null vector?

So u,v,w are non collinear and sum up to zero vector. A2A:If you have a vector v element of a vector space then you need -v to build a null vector. But v and -v are collinear. So you need more vectors. So u,v,w are non collinear and sum up to zero vector. More than three vectors are not necessary. A2A: That would be three.

What is coplanarity of two lines in 3D space?

Also learn, coplanarity of two lines in a three dimensional space, represented in vector form. If there are three vectors in a 3d-space and their scalar triple product is zero, then these three vectors are coplanar. If there are three vectors in a 3d-space and they are linearly independent, then these three vectors are coplanar.

Which vectors sum to the zero vector?

Any vectors which (transposed to be head to tail) form a triangle will sum to the zero verctor. In fact, this generalizes. Any set of vectors which can be transposed to return to the tail of the first will sum to the zero vector.