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At a height of 0.4m from the ground the velocity of a projectile in vector form is v=(6î+2j)m/s, the angle of projection from horizontal is?
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At a height of 0.4m from the ground the velocity of a projectile in ve...
Understanding the Projectile Motion
To determine the angle of projection from the horizontal, we can analyze the velocity vector of the projectile given as v = (6i + 2j) m/s.
Components of Velocity
- Horizontal Component (vx): 6 m/s
- Vertical Component (vy): 2 m/s
Calculating the Angle of Projection
The angle of projection (θ) can be found using the tangent function, which relates the vertical and horizontal components of the velocity.
- Formula: tan(θ) = vy / vx
Here, substituting the values:
- tan(θ) = 2 / 6 = 1/3
Finding the Angle
To find the angle θ, we take the arctangent (inverse tangent) of 1/3:
- θ = arctan(1/3)
This gives us the angle of projection from the horizontal.
Calculation Result
Using a calculator or tables, we find:
- θ ≈ 18.43 degrees
Conclusion
The angle of projection from the horizontal for the given projectile at a height of 0.4m is approximately 18.43 degrees. This angle is crucial for understanding the trajectory and range of the projectile in motion.
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At a height of 0.4m from the ground the velocity of a projectile in vector form is v=(6î+2j)m/s, the angle of projection from horizontal is?
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