Physics Motion and Free Fall Equations

[Dome6656]

I am just looking for--or perhaps one of u could just post them--a list of physics motion equations in 1d, and freefall

u know v=x/t v(f)=v(i)... v(f)2=v(i)2...etc


thx

 

[Weather Freak]

Here are the equations which I think you're looking for... they're called kinematic equations: http://www.physicsclassroom.com/Class/1DKin/U1L6a.html

 

[quicknote]

I am happy to provide you with a list of commonly used physics motion equations in 1D and free fall. These equations are essential in understanding the behavior of objects in motion and can be applied to a wide range of situations.

1D Motion Equations:

1. Average velocity (v) = change in position (Δx) / change in time (Δt)
2. Final velocity (v) = initial velocity (v0) + acceleration (a) * time (t)
3. Displacement (x) = initial velocity (v0) * time (t) + 1/2 * acceleration (a) * time (t)^2
4. Final velocity (v) = initial velocity (v0) + 1/2 * acceleration (a) * time (t)
5. Final velocity (v) = √(initial velocity (v0)^2 + 2 * acceleration (a) * displacement (x))
6. Acceleration (a) = (final velocity (v) - initial velocity (v0)) / time (t)
7. Average acceleration (a) = change in velocity (Δv) / change in time (Δt)

Free Fall Equations:

1. Final velocity (vf) = initial velocity (v0) + acceleration due to gravity (g) * time (t)
2. Displacement (y) = initial velocity (v0) * time (t) + 1/2 * acceleration due to gravity (g) * time (t)^2
3. Final velocity (vf) = initial velocity (v0) + 1/2 * acceleration due to gravity (g) * time (t)
4. Final velocity (vf) = √(initial velocity (v0)^2 + 2 * acceleration due to gravity (g) * displacement (y))
5. Acceleration due to gravity (g) = (final velocity (vf) - initial velocity (v0)) / time (t)
6. Average acceleration due to gravity (g) = change in velocity (Δv) / change in time (Δt)

I hope this list of equations is helpful to you. It is important to note that these equations are just a few examples and there are many more that can be used in different scenarios. It is also crucial to understand the underlying principles and assumptions behind these equations to apply