xuvat
v = u + at
v^2 = u^2 + 2ax
x = (u+v)/2 t
x = ut + 1/2 at^2
Behaviour After Circular Motion Ceases
The body is subject to gravity and behaves as a
projectile
For Body Free Falling Into Circular Motion
Model as a particle until point when in circular motion using xuvat
Why Is It Unnecessary To Model Collisions Using Spheres?
Velocity is parallel to line along spheres’ centers
Radii are equal
How Should You Give The Answer If Asked For Speed Direction In Collisions?
In terms of initial motion direction (opposite or same)
Show That Body WIll Remain In Contact
Find reaction forces at initial and final points and show that they are both more than 0 AND that the final R is greater than the initial R. (implies contact wasn’t lost inbetween)
Under What Conditions Does A Rod Have Thrust vs Tension?
Thrust - T < 0
Tension - T > 0
Given that you’ve defined T as pointing towards the center
A rod has tension when it is being pulled, thrust when it is being compressed (can’t tell logically in circular motion)
Contact Conditions For Always In Contact
String & free body - T > 0 at peak
Rod & attached body - v > 0 at peak
Range of Theta
Always within 0 to 360
Cosine Rule, Sine Rule
a^2 = b^2 + c^2 - 2abcos0
sinA / a = sinB / b = sinC / c