Unit 1 - Kinematics And Dynamics Flashcards
Horizontal component velocity
U(h) = R*cosx°
Vertical component velocity
U(v) = R*sin°
Newton’s Universal Law of Gravitation
F = Gm(1)m(2)
————
r^2
G = gravitational constant (6.67*10^-11m^3kg^-1s^-2)
Gravitational field strength definition
The gravitational force per kilogram or weight per unit mass
Inverse square nature of gravitational force
As the distance between two masses increase, the gravitational force decreases
As it doubles, force quarters
As it triples, force is 1/9th etc
Why do satellites orbit?
Gravitational force exerted on satellite
Force accelerates the satellite
Orbital speed is constant, but velocity vector changes direction
Satellite follows curved path that follows the curvature of the Earth
Newton’s first law
Balanced forces mean the object will be at rest or constant velocity
Newton’s second law
Unbalanced forces accelerate masses
Newton’s third law
Each force exerts an equal and opposite reaction
If tension force and weight are balanced
At rest, constant upwards speed or constant speed downwards
If tension is greater than weight
Constant upward acceleration or constant downward acceleration
If weight is greater than tension
Constant downward acceleration
What must happen when calculating forces applied at an angle?
Get horizontal and vertical components
Equations for weight component
W(c) = WsinX°
Or
W(c) = mgsinX°
Equation for gravitational potential energy
E(p) = mgh
Equation for kinetic energy
E(k) = 1/2mv^2
Equation for work done
E(w) = Fd