Projectile Motion Simulation: Max Height, Velocities, Range & Time

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SUMMARY

The discussion focuses on designing a projectile motion simulation to calculate maximum height, initial and final velocities, range, and time of flight using a ramp set at 88 cm. The ramp, angled at 45 degrees, allows a ball to roll down, achieving a maximum velocity of 0.38626 m/s with a flight time of 0.434 seconds and a horizontal distance of 89 cm. The participant seeks assistance in determining the angle of projection and understanding the role of rotational kinetic energy in the simulation.

PREREQUISITES
  • Understanding of basic physics concepts related to projectile motion
  • Familiarity with kinematic equations for velocity and distance
  • Knowledge of rotational kinetic energy calculations
  • Experience with digital recording tools for timing experiments
NEXT STEPS
  • Learn how to calculate the angle of projection in projectile motion
  • Explore the principles of rotational kinetic energy and its impact on projectile motion
  • Investigate software tools for simulating projectile motion, such as MATLAB or Python
  • Review the derivation and application of kinematic equations in real-world scenarios
USEFUL FOR

Students in physics, educators designing experiments, and anyone interested in understanding the dynamics of projectile motion and simulation techniques.

George302
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Homework Statement


Design projectile motion simulation and produce the max height, inital and final velocity, range, and time of flight. must use digital or photographic tech to record events and assist in the experiment>

Okay so I've designed a half projectile motion simulation. A ramp placed on at a height of 88cm. Ramps measurements being 49.5, 49.5 and 70 CM. A 45 degree angled ramp.
a ball is rolled down it at different heights to adjust the speed but just for understandings sake its being rolled at 70cm (max velocity for this exp)
using the video to time the balls flight from the the falling from the ramp and off the horiztonal piece that's been extended. The result is 0.434 seconds and the distance from the base of the falling point is 89 cm.


Homework Equations


So from here i need to find the inital +final (same) velocities, the max height, and the angle needed to create this from the ground point.

Time (0.868s ?) and distance (1.78m ?) are already discovered by doubling recorded results (half projectile motion) and height is also established by the nature of the exp. (0.88m ?)


The Attempt at a Solution


So for initial and final velocity
Ux = T x *change in X*
Ux = 0.434 x 0.89
Ux = 0.38626 ms -1

?

and to find the angle I am pretty stumped.. i don't really know where to start from =|
 
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Design projectile motion simulation
I would take this to mean making a computer program or spreadsheet calculations. Are you sure you are supposed to be shooting a real ball?

I am unclear on the apparatus. Are you shooting the ball horizontally? If so, what is the initial height when the ball flies horizontally? What does "rolled at 70cm" mean? If it is supposed to be 70 cm/s, how did you calculate that?

Rotational energy will have a very significant effect here. Do you know how to calculate rotational kinetic energy?
 

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