two vectors have negative 3 unit and 4 m respectively what should be the angle between them
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Howdy!!
your answer is ----
LET,vector A = 3 unit and vector B = 4unit
Given, their resultant is 1 unit .
alos, let angle between them is ∅
so √A^2+B^2+2ABcos∅ = 1
=> A^2+B^2+2ABcos∅ = 1
=> 3^2 + 4^2 + 2×3×4cos∅ = 1
=> 9+16+24cos∅ = 1
=> 25+24cos∅ = 1
=> cos∅ = -24/24
=> cos∅ = -1
=> cos∅ = cos180°. [ cos180° = -1 ]
=> ∅ = 180°
hence, angle between two vectors is 180°
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hope it help you
your answer is ----
LET,vector A = 3 unit and vector B = 4unit
Given, their resultant is 1 unit .
alos, let angle between them is ∅
so √A^2+B^2+2ABcos∅ = 1
=> A^2+B^2+2ABcos∅ = 1
=> 3^2 + 4^2 + 2×3×4cos∅ = 1
=> 9+16+24cos∅ = 1
=> 25+24cos∅ = 1
=> cos∅ = -24/24
=> cos∅ = -1
=> cos∅ = cos180°. [ cos180° = -1 ]
=> ∅ = 180°
hence, angle between two vectors is 180°
=================================
hope it help you
Answered by
0
|a ⃗ | = 3m
|b ⃗ | = 4 (
a) if R = 1 unit ⇒ √(3^2+4^2+2.3.4.cosθ ) = 1 Θ = 180°
(b) √(3^2+4^(2 )+22.3.4.cosθ ) = 5 Θ = 90°
(c) √(3^2+4^2+2.3.4.cosθ ) = 7 θ = 0°
Therefore the Angle between them is 0°
Hope it helps
|b ⃗ | = 4 (
a) if R = 1 unit ⇒ √(3^2+4^2+2.3.4.cosθ ) = 1 Θ = 180°
(b) √(3^2+4^(2 )+22.3.4.cosθ ) = 5 Θ = 90°
(c) √(3^2+4^2+2.3.4.cosθ ) = 7 θ = 0°
Therefore the Angle between them is 0°
Hope it helps
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