1 - work energy and power Flashcards
work done
force applied to alter the motion of position of an object
= Fs (force * displacement)
unit is Joule
displacement must be in the direction of the force
KE
energy possessed y motion
1/2mv^2
how to derive KE eq
use v62 = u^2 + 2as and rearrange to get a = 1/2s v^2
F = ma F = 1/2s mv^2
then W = Fs
so W = 1/2 mv^2
work done while there is also a resistive force (R)
Fs - Rs = change in KE
(F-R)s = change in KE
work energy principle
net work done by all the forces acting on a body is equal to the change in kinetic energy of the body
= 1/2 m (v^2 - u^2)
GPE
mgh
energy dependent on the position of an object in a gravitational field
work done in terms of KE and GPE
W = change in KE + change in GPE
(work done by external forces other than W)
mechanical energy
GPE
KE
elastic potential
principle of conservation of mechanical energy
if there is no W by external forces other than the force of gravity the sum of potential energy and KE is constant
W = change in KE + change in GPE (where W = 0)
final mech energy = initial mech energy
WD on an angle
= F cosθ s
power
rate of work done
= WD/t = Fs/t
= Fv (tractive force * speed)
unit is Watt
1J/s= 1W