the angle between vectors A and B bar is 60 what is the ratio of A . B and MOD A and B?
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Angle between A and B bar is 60 deg. So angle between A and B will be 120 deg.
A . B = | A | * | B | * Cos 120 = - |A| * |B| * 1/2
The ratio [ A . B ] / [ |A| * | B | ] = -1/2
A . B = | A | * | B | * Cos 120 = - |A| * |B| * 1/2
The ratio [ A . B ] / [ |A| * | B | ] = -1/2
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A.B is the dot product of two vectors.
A.B = |A | | B| cos120 ° = -|A| |B|/2
now ,
A.B/|A|.|B| = -|A|.|B|/2(|A|.|B|) = -1/2
second method :-
cos∅ = A.B/(|A|.|B|)
∅ = 120°
then ,
A.B/(|A|.|B|) = -1/2
A.B = |A | | B| cos120 ° = -|A| |B|/2
now ,
A.B/|A|.|B| = -|A|.|B|/2(|A|.|B|) = -1/2
second method :-
cos∅ = A.B/(|A|.|B|)
∅ = 120°
then ,
A.B/(|A|.|B|) = -1/2
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