Question
Answer: Option B
:
B
For 2 vectors to be equal their magnitude and direction has to be same.
Option A: says vector A and E surely they are pointed in the same direction but if we see magnitude wise the vector A has a magnitude of 2 units or it is only 2 boxes long, while vector E has magnitude of 3 units, so vector A & E can't be same.
Option B: says vector C & B, they are surely pointing in the same direction are their magnitudes also same.
Vector C has a unit of 2√2units and so does vector B.
So option B is correct.
Here we conclude that we can translate a vector anywhere on the 3D space, it wouldn't change it as long as I keep the magnitude of the vector same and keep it pointing in the same direction.
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:
B
For 2 vectors to be equal their magnitude and direction has to be same.
Option A: says vector A and E surely they are pointed in the same direction but if we see magnitude wise the vector A has a magnitude of 2 units or it is only 2 boxes long, while vector E has magnitude of 3 units, so vector A & E can't be same.
Option B: says vector C & B, they are surely pointing in the same direction are their magnitudes also same.
Vector C has a unit of 2√2units and so does vector B.
So option B is correct.
Here we conclude that we can translate a vector anywhere on the 3D space, it wouldn't change it as long as I keep the magnitude of the vector same and keep it pointing in the same direction.
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