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When Two vectors have unequal magnitude can their sum be zero explain reason?
No two vectors of unequal magnitude cannot give the sum 0 because for 0 sum the 2 vectors must be equal and in opposite direction
Can the sum of two vectors of unequal magnitudes be a zero vector?
The sum of two unequal vectors can not be zero, because we can get minimum magnitude of two vectors when they are in opposite direction and can only get zero magnitude when they are equal in magnitude.................................... Answered by: SAJJAD AHMED(bfps doha Qatar)
Can the sum of 2 vectors be 0 if they are of unequal magnitude?
It is impossible if the two vectors are of unequal magnitude.
If two vectors have unequal magnitudes can their sum be zero?
Well, honey, if two vectors have unequal magnitudes, their sum can't be zero unless they're pointing in completely opposite directions. In that case, the larger vector would just cancel out the smaller one to give a net sum of zero. So, technically yes, but don't count on it happening often.
When is the vector sum of two quatities equal in magnitude to the scalar sum?
When all the vectors have the same direction.
When Two vectors have unequal magnitude can their sum be zero explain reason?
No two vectors of unequal magnitude cannot give the sum 0 because for 0 sum the 2 vectors must be equal and in opposite direction
Can the sum of two vectors of unequal magnitudes be a zero vector?
The sum of two unequal vectors can not be zero, because we can get minimum magnitude of two vectors when they are in opposite direction and can only get zero magnitude when they are equal in magnitude.................................... Answered by: SAJJAD AHMED(bfps doha Qatar)
Can the sum of 2 vectors be 0 if they are of unequal magnitude?
It is impossible if the two vectors are of unequal magnitude.
Two vectors of unequal magnitude can their sum be zero?
No, two vectors of unequal magnitude cannot have a sum of zero. The resultant of adding two vectors is determined both by their magnitudes and directions. If the vectors have unequal magnitudes, the resultant vector will have a magnitude that is at least as large as the larger of the two original vectors.
Adding two vectors in the same direction?
The sum of two vectors having the same direction is a new vector. It's magnitude is the sum of the magnitudes of the original two vectors, and its direction is the same as their common direction.
If two vector have equal magnitudes can their sum be zero Explain?
Sum of two vectors can only be zero if they are equal in magnitude and opposite in direction. So no two vector of unequal magnitude cannot be added to give null vector. Three vectors of equal magnitude and making an angle 120 degrees with each other gives a zero resultant.
If two vectors have unequal magnitudes can their sum be zero?
Well, honey, if two vectors have unequal magnitudes, their sum can't be zero unless they're pointing in completely opposite directions. In that case, the larger vector would just cancel out the smaller one to give a net sum of zero. So, technically yes, but don't count on it happening often.
What is the minimum number of unequal forces whose vector sum can equal zero?
Three. Equal forces, two.
Why cant Two vectors of unequal magnitude sum be zero?
Two vectors of unequal magnitude cannot sum to zero because vector addition takes into account both the magnitude and direction of the vectors. In order for two vectors to sum to zero, they would need to cancel each other out completely, which is not possible if their magnitudes are unequal.
Can the sum of three vectors all of unequal magnitudes be a zero?
Yes. The largest vector is given a certain direction. The remaining two vectors (each different in length) when combined, equal the length of the largest, and are 180 degrees out of phase with the largest.
When is the vector sum of two quatities equal in magnitude to the scalar sum?
When all the vectors have the same direction.
How do you solve for the resultant if two forces are in the same direction?
To find the resultant of two forces that are in the same direction, simply add the magnitudes of the two forces together. The resultant will have a magnitude equal to the sum of the two forces, and it will also be in the same direction as the original forces.
