Can the resultant magnitude of two vectors be smaller than the magnitude of either vector?

Yes the sum of x-component of the resultant of several vectors is either smaller than or equal to the magnitude of all the vectors.

Can the magnitude of the resultant vector of two given vectors be less than the magnitude of any of the given vectors explain with examples?

Yes, if the two vectors are at a sufficiently large obtuse angle.

Can the magnitude of a resultant vector be less than the magnitude of any of its components?

The magnitude of any resultant vector of two components vectors can not be smaller than any of its component vectors because the positive combination…

Can the magnitude of the difference between two vectors ever be greater than the magnitude of either vector?

As @almagest said, this means that the difference between the angles of the two vectors is 120 degrees. If the vectors are equal, then their sum will necessarily have a larger magnitude than either of them unless the vector is zero.

Can the magnitude of the resultant be larger than the sum of the magnitudes of the forces?

Answer to Question #93795 in Mechanics | Relativity for Shirshak Aryal. Show that the magnitude of the resultant of two vectors A and B cannot be greater than the sum of the magnitudes of A and B, and lesser than the difference of the magnitudes of A and B. The sum of 2 vectors is defined in following way.

Can the magnitude of resultant of two vector?

Explain through a vector diagram that the magnitude of the sum of two vectors of equal magnitude can be equal to the magnitude of each given vector. The resultant of two vectors of equal magnitude is equal to the magnitude of either of the two vectors.

When two vectors of magnitude A and B are added the magnitude of the resultant vector is always?

When two vectors a and b are added , the magnitude of the resultant vector is always. Two vectors of equal magnitude are added to give resultant which is same magnitude as the two vecto… Two vectors each of magnitude A have a resultant of same magnitude A.

Can the magnitude of the resultant of two equal vectors be equal to the magnitude of each of the vectors explain?

Originally Answered: Can the magnitude of resultant of two vector of the same magnitudebe equal to the magnitude of either of the vector? Yes if the angle between the vectors is 120 degrees. In this situation, the two vectors and their sum (resultant) will form an equilateral triangle.

Is it possible that the resultant of two vectors of equal magnitude has same magnitude as the two vectors have?

Yes. Two vectors of the same magnitude can have a resultant of magnitude equal to either of them.

Is it possible for the magnitude of the sum of two vectors to be larger than the sum of the magnitudes of the vectors?

The magnitude of the sum of two vectors is always less than or equal to the sum of the vectors individual magnitudes.

Can the magnitude of two vectors be greater than their respective magnitude?

Yes, any 2 vectors that has an angle between 90° and 270° will have the magnitude of their difference be greater than their respective magnitude. In contrary, the magnitude of the resultant of the two vectors will be smaller than magnitude of both vectors, and hence also smaller than the magnitude of the difference.

Can two unequal vectors have zero resultant?

Yes , two unequal vectors can have zero resultant. Can magnitude of the resultant of two vectors be greater than the sum of magnitude of either individual vectors? No. The magnitude of the sum can be equal to the sum of the magnitudes, if the vectors have the same direction.

Can the resultant be smaller than the smaller of the two vectors?

Note that if we ask whether the resultant can be smaller than the smaller of the two component vectors, then the answer is again yes and the above equation holds true when A is the smaller with the condition that it is not smaller than half the length of B.

What is the magnitude of the resultant of 17 and 28?

The vectors have magnitudes of 17 and 28 and the angle between them is 66°. Our goal is to use the parallelogram method to determine the magnitude of the resultant. Draw a parallelogram based on the two vectors that you already have.