Is it possible to combine two vectors of different magnitude to give a zero resultant if not can three vectors be so combined?

Is it possible to combine two vectors of different magnitude to give a zero resultant if not can three vectors be so combined?

However, with three vectors, there are many ways to get a zero resultant, where the vectors have different magnitudes. The sum of the three vectors is the zero resultant, since the end point is the same as the starting point. It is not possible with two vectors, and possible with three vectors.

How can three vectors be combined to give a zero resultant?

Resultant of three vectors will be zero if all of the below conditions are applicable: If the direction of resultant of those two vectors is exactly opposite to the direction of the third vector. 3. If the magnitude of resultant of two vectors is exactly equal to the magnitude of the third vector.

What is a zero vector give two examples?

Define zero vector. Zero vector has an arbitrary direction. Examples: (i) Position vector of origin is zero vector. (ii) If a particle is at rest then displacement of the particle is zero vector. (iii) Acceleration of uniform motion is zero vector.

Can 3 vectors not lying in a plane give zero resultant?

The resultant of the two vectors lie in the same plane. Hence, three vectors in single plane cannot give the resultant zero. Here, since the three vectors do not lie in the same plane, the resultant of the two cannot be in opposite direction of the third, hence resultant can not be zero.

Can 2 similar vectors of different magnitude yield a zero resultant can 3 yield?

Two vectors of different magnitudes cannot add to give zero resultant. Three vectors of different magnitude can add to give zero resultant if they are copanar.

What is zero vector give examples?

Zero vector has an arbitrary direction. Examples: (i) Position vector of origin is zero vector. (ii) If a particle is at rest then displacement of the particle is zero vector. (iii) Acceleration of uniform motion is zero vector.

Can three vectors not in a plane give zero resultant can four?

Three vectors which are not in one plane can not givee zero resultant. This is because resultant of two vectors ( in a plane ) line in their plane. If can not balance the third vector which is in a differet plane. The resultant of four coplanar vectors can be zero.

Is each component of a vector is always a scalar?

each component of a vector is always a scalar, 3. the total path length is always equal to the magnitude of the displacement vector of a particle, Three vectors not lying In a plane can never add up to give a null vector.

Can two vectors of unequal magnitude ever yield a zero resultant?

Can a vector have three magnitudes give a zero resultant?

Yes, three vectors with different magnitude can give a zero resultant. As an example consider vectors, and, such that the resultant vector is.. Therefore the three vectors with different magnitude can give zero resultant.

Can a vector have the same magnitude as another vector?

This is because the effect of vectors cancels out only when they act in the opposite direction and have the same magnitude. Yes, three vectors with different magnitude can give a zero resultant. As an example consider vectors, and, such that the resultant vector is.. Therefore the three vectors with different magnitude can give zero resultant.

Can you combine two vectors to get a zero?

No, or yes, depending on what “combine” means in your sentence. If I can use a combination of addition and multiplication, then yes. If I’m restricted to vector addition, then no, unless I can specify the vectors – then yes. A simple vector addition of two vectors of differing magnitudes cannot sum to zero.

Is it possible to get a zero resultant?

As an example consider vectors , and , such that the resultant vector is . . Therefore the three vectors with different magnitude can give zero resultant. it is not possible to get zero resultant by combinig two vector having different magnitude.it is only possible if we combine two vectors of same magnitude in opposite direction.