At what angle the vertical component of a vector is maximum?
a) 0°
B) 30°
C) 45°
D) 90°
Answers
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Answer:a
Explanation:
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1
The vertical component of a vector is maximum at d) 90°.
Any vector has two components: Horizontal and vertical.
- Angle subtended by any vector with the horizontal axis will decide the components of vector.
- The horizontal component of any vector is the magnitude of the vector multiplied with the cosine value of angle made by the vector with horizontal axis.
- Vertical component of any vector is the magnitude of the vector multiplied with the sine value of angle made by the vector with horizontal axis.
Let there be a vector A which makes an angle α with the horizontal direction.
- So, horizontal component = |A| cos α
- and vertical component = |A| sin α
Value of vertical component is maximum when sin α is maximum, which is at α = 90°, sin α = 1.
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