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Adding vectors that act in the opposite direction?

When two vectors with different magnitudes and opposite directions are added :-- The magnitude of the sum is the difference in the magnitudes of the two vectors.-- The direction of the sum is the direction of the larger of the two vectors.


Can the resultant of two vectors be 0 how is it possible for two vectors always?

If they are equal in magnitude but act in opposite directions.


When is a cross product zero?

When the component vectors have equal or opposite directions (sin(Θ) = 0) i.e. the vectors are parallel.


When two vectors sum to zero how must they be related?

The magnitudes are the same; the directions are opposite


What are the conditions for two vectors to add to zero?

They need equal magnitudes and opposite directions.


What is equal and opposite vector?

Equal and opposite vectors have the same magnitude but point in opposite directions. This means that the two vectors cancel each other out when added together, resulting in a net force of zero.


When to vectors sum to zero how must they be related?

Their magnitudes are exactly equal and their directions are exactly opposite.


When do two vectors cancel each other?

When they have the same magnitude, but opposite directions.When they have the same magnitude, but opposite directions.When they have the same magnitude, but opposite directions.When they have the same magnitude, but opposite directions.


What is the smallest number of vectors that can be added to give a zero resultant?

Two.Equal magnitudes in opposite directions.


If A B equals 0 what can you say about the components of the two vectors?

That their magnitudes are the same but their directions are opposite.


When two vectors sum to zero how are they related?

Their magnitudes are exactly equal, and their directions are exactly opposite.


What is the result of two displacment vectors having opposite directions?

It is a displacement equal in magnitude to the difference between the two vectors, and in the direction of the larger vector.