Scalar product of radius vector and tangential
velocity is
(a) zero
(b) rvsino
(c) rvcoso
(d) rv
Answers
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The answer of the question is (a) zero.....
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0
Answer:
The correct option is a) zero
Explanation:
- An algebraic operation known as the scalar product or dot product takes two sequences of integers of equal length and produces a single number.
- The angle between the radius vector and tangential velocity is 90°
- The radius vector is perpendicular to the tangential velocity
- The scalar product is r.v = rv cos θ
- θ is the angle between the radius vector and tangential velocity
- θ = 90°
- cos 90° = 0
- The scalar product r.v = rv cos 90° = rv(0) = 0
- The scalar product does not have direction, it only has magnitude.
The scalar product of the radius vector and the tangential velocity is zero.
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