If the sum of two unit vectors is a unit vector. Then magnitude of difference is ________.
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Here I assume |A⃗ |A→| = 1 and |B⃗ B→| = 1
I want to find the magnitude of |A⃗ −B⃗ A→−B→| and θθ
Look here : You can even use this directly to find out the magnitude of their difference. You can remember that :
|A-B|^2 + |A+B|^2 = 2(|A|^2 + |B|^2)
This is a step by step solution .
I want to find the magnitude of |A⃗ −B⃗ A→−B→| and θθ
Look here : You can even use this directly to find out the magnitude of their difference. You can remember that :
|A-B|^2 + |A+B|^2 = 2(|A|^2 + |B|^2)
This is a step by step solution .
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Sashwati:
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THE magnitude of its difference is also a unit vector...
Here... cos90 = 0
so resultant will be a unit vector..
Here... cos90 = 0
so resultant will be a unit vector..
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