2. If |A + B| = |A| + |B| then angle between A
and B will be
(A 90
(B 120
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6
Answer:
120 is the Answer please mark me as brainlist
Answered by
0
we know, |A - B| = √{|A|² + |B|² - 2|A||B|cos\thetaθ }
where \thetaθ is angel between A and B.
given, |A - B| = |A| - |B|
so, √{|A|² + |B|² - 2|A||B|cos\thetaθ } = |A| - |B|
squaring both sides,
|A|² + |B|² - 2|A||B|cos\thetaθ = |A|² + |B|² - 2|A||B|
or, -2|A||B|cos\thetaθ = -2|A||B|
or, cos\thetaθ = 1 = cos0°
or, \theta=0^{\circ}θ=0
∘
hence, option (B) is correct.
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