If the two vectors are equal in magnitude and resultant is doubled than angle between two vectors is
A 0°
B 60°
C 90°
D 180°
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Answered by
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R²=A²+B²−2AB(cosβ)
But the magnitude of each vector is the same, therefore
A²=A²+A²−2(A)(A)(cosβ)
cosβ=−A²/−2(A²)
β=60
θ=180−60=120
Aneelmalhi:
It means B is correct
Answered by
0
The angle between vector A and vector B is θ as shown above.
The resultant is shown in red. Using the cosine rule:
R2=A2+B2−2AB(cosβ)
But the magnitude of each vector is the same, therefore
A2=A2+A2−2(A)(A)(cosβ)
cosβ=−A2−2(A2)
β=60∘
θ=180∘−60∘=120∘
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