Projectile Motion- How to Calculate Displacement

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Homework Help Overview

The discussion revolves around calculating the displacement of a projectile launched at various angles, given the initial velocity and acceleration due to gravity. Participants explore the relationships between vertical and horizontal components of motion, as well as the effects of launch angle on time of flight.

Discussion Character

  • Exploratory, Assumption checking, Conceptual clarification

Approaches and Questions Raised

  • Participants discuss calculating initial horizontal and vertical velocities and question the impact of air resistance. There are attempts to apply kinematic equations to determine time in the air and displacement, with some uncertainty about the correct application of these equations.

Discussion Status

The conversation is ongoing, with participants offering guidance on how to approach the problem. There is a focus on understanding the relationship between time of flight and horizontal displacement, but no consensus has been reached on specific calculations or methods.

Contextual Notes

Participants are working under the assumption that air resistance is negligible and that the projectile is launched from ground level. There is some confusion regarding the definitions of initial velocity and acceleration, as well as the correct application of kinematic equations.

  • #31
Yes, since a bullet is being shot out of a gun.
 
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  • #32
Jai said:
Yes, since a bullet is being shot out of a gun.

If the velocity is zero, then it's not being shot out of a gun, it's just sitting in a gun.


When I said "initial velocity" in my other post I meant "initial velocity" after it's been shot
 
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  • #33
Nathanael said:
If the velocity is zero, then it's not being shot out of a gun, it's just sitting in a gun.

Yes, however I mean that for my original question, so now the approach may be different?
 
  • #34
Jai said:
Thanks for the reply. Yes I did consider that and try using the equations t=s/v, V=u+at, S=ut+1/2at^2 and V^2=u^2+2as but none of these seemed to work. They are the only equations I have been taught involving time.
Those equations are good. They are what you use. You just need to apply them separately to the horizontal component of initial velocity and to the vertical component of initial velocity. Vertical motion is influenced by gravity, horizontal motion is influenced by only air resistance (if present).

If a projectile has no initial horizontal velocity component then its motion will just be a vertical rise, then fall back to where it started.
 
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  • #35
NascentOxygen said:
Those equations are good. They are what you use. You just need to apply them separately to the horizontal component of initial velocity and to the vertical component of initial velocity. Vertical motion is influenced by gravity, horizontal motion is influenced by only air resistance (if present).

If a projectile has no initial horizontal velocity component then its motion will just be a vertical rise, then fall back to where it started.

Thanks, I applied them separately and managed to get what I need. While you are here do you know some sort of formula that could be used to take into account air resistance? My teacher said that we need to mention the formula but not calculate it because it is too complicated to get the data for.
 

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