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The vector sum is smaller than the vector difference then
  • a)
    The major diagonal  of the parallelogram will represent the vector sum
  • b)
    The minor diagonal of the parallelogram will represent the vector sum
  • c)
    Vectors are perpendicular to each other
  • d)
    None
Correct answer is option 'B'. Can you explain this answer?
Most Upvoted Answer
The vector sum is smaller than the vector difference thena)The major d...
Explanation:

Parallelogram property:
When adding two vectors, the vector sum can be represented by the diagonal of a parallelogram formed by the two vectors. Similarly, when subtracting two vectors, the vector difference can be represented by the diagonal of the parallelogram formed by the two vectors.

Vector sum vs. vector difference:
- If the vector sum is smaller than the vector difference, it means that the resultant vector (sum) is shorter than the difference between the two vectors.
- In this case, the minor diagonal of the parallelogram will represent the vector sum.
- The minor diagonal is the diagonal opposite to the longer side of the parallelogram.

Explanation with an example:
- Let's say we have two vectors A and B.
- The vector sum of A and B is represented by the minor diagonal of the parallelogram formed by A and B.
- If the vector sum is smaller than the vector difference, then the minor diagonal of the parallelogram will represent the vector sum.

Therefore, in this scenario, the correct answer is option 'B': The minor diagonal of the parallelogram will represent the vector sum.
Free Test
Community Answer
The vector sum is smaller than the vector difference thena)The major d...
Ans:- b
It is clear that the angle between the vectors is more than 90° so the minor diagonal will represent the sum.
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The vector sum is smaller than the vector difference thena)The major diagonal of the parallelogram will represent the vector sumb)The minor diagonal of the parallelogram will represent the vector sumc)Vectors are perpendicular to each otherd)NoneCorrect answer is option 'B'. Can you explain this answer?
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