7. Does launching a projectile at an angle effect i) the path or trajectory, ii) horizontal velocity (vx), iii) vertical velocity (vy) iv) acceleration compared to that of a projectile launched horizontally?

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Chapter2: Vectors
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Return the launch height to 1 meter above ground level and assume any angle to launch a
projectile.
Conduct several trials to answer the following questions.
7. Does launching a projectile at an angle effect
i)
the path or trajectory,
ii)
horizontal velocity (vx),
iii) vertical velocity (vy)
iv) acceleration compared to that of a projectile launched horizontally?
Transcribed Image Text:Return the launch height to 1 meter above ground level and assume any angle to launch a projectile. Conduct several trials to answer the following questions. 7. Does launching a projectile at an angle effect i) the path or trajectory, ii) horizontal velocity (vx), iii) vertical velocity (vy) iv) acceleration compared to that of a projectile launched horizontally?
8. At what point in the projectile's trajectory is the velocity vector entirely horizontal (i.e., the
vertical component of velocity is zero)?
using the Single Step button
If necessary, slow the simulation down
9. TRUE or FALSE: The acceleration of projectile is 0 m/s at the peak of the trajectory. How
do you justify your answer?
10. Pick a launch speed and angle and compare the time required for the projectile to rise to the
peak of its trajectory to the time for the projectile to fall from the peak of its trajectory.
The Single Step button and the Vector display can be used to assist in your measurements.
Repeat for other launch angles if necessary. Describe your findings.
Transcribed Image Text:8. At what point in the projectile's trajectory is the velocity vector entirely horizontal (i.e., the vertical component of velocity is zero)? using the Single Step button If necessary, slow the simulation down 9. TRUE or FALSE: The acceleration of projectile is 0 m/s at the peak of the trajectory. How do you justify your answer? 10. Pick a launch speed and angle and compare the time required for the projectile to rise to the peak of its trajectory to the time for the projectile to fall from the peak of its trajectory. The Single Step button and the Vector display can be used to assist in your measurements. Repeat for other launch angles if necessary. Describe your findings.
Expert Solution
Step 1

7.

1. Trajectory equation:

y=tanθ·x-g2u2cos2θ·x2

It depends on θif angle is small, path is less steeper.

Yes angle affects path or trajectory of projectile.

 

2. Horizontal velocity:

vx=ucosθ

It also depends on angle so it is affected by angle.

But horizontal velocity is constant as gravity only affects vertical velocity.

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