forces Flashcards
when is work done
Work is donewhen an objectis movedover a distanceby a forceappliedin thedirectionof
its displacement
work done equation
work done (joules) = force (Newtons) * distance (m)
1 J = ?
1 Joule = 1 Newton metre
force and direction
Ifa forceacts in thedirection that an objectis moving,then theobjectwillgain energy
Iftheforceacts in theoppositedirection tothemovementthen theobjectwill loseenergy
how is nrg transferred to gpe nrg store of obj
mechancially
when friction is present wat happens
When friction is present, energy is transferredby heating
This raises thetemperature(energy is transferredtothethermal store) oftheobject
andits surroundings
Theworkdoneagainstthefrictionalforces causes this risein thetemperature
how does friction occur
Imperfections attheinterfacebetween theobject andthesurfacebumpintoandrubup
againsteach other
Notonlydoes this slow theobjectdown but alsocauses a transferofenergy tothe
thermal storeoftheobject andthesurroundings
air resisitance - what happens
Particles bumpintotheobject as itmoves through theair
As a result, energy is transferredby heatingduetotheworkdoneagainstthefrictional
forces
stationary objects - how many forces must be applied to change their shape?
For stationaryobjects, morethan oneforcehas tobeappliedtochangetheir shape
how can shape of obj change by
Their shapecan changeby:
Stretching(forces in oppositedirections away from theobject)
Bending(forces thatdistorttheobject)
Compressing(forces in oppositedirections towards theobject)
compression
An exampleofcompression is placinga mass on topofa springplacedon a flat surface
Thetwoforces are:
Theweightofthemass
Thereaction forcefrom thesurfacetothespring
the 2 forces are towards each other
stretching
An exampleof stretchingis placinga mass on thebottom ofa vertically hangingspring
Thetwoforces are:
Theweightofthemass
Thetension in thespring
forces are away from each othr
bending
An exampleofbendingis a divingboardbendingwhen a swimmer stands atthefarend
Thetwoforces are:
Theweightoftheswimmer
Thereaction forcefrom theblock tothedividingboard
forces act towards each other, but at different points on obj.
bending can alos be cuased by two forces at angle to each other
changes of shape
Achangeof shapeis calleda deformation andcan eitherbe:
Elastic
Inelastic
elastic deformaton
Whenobjects return totheiroriginal shapewhen thestretchingforceis removed
Examples ofmaterials that undergoelasticdeformation are:
Rubberbands
Fabrics
Steel springs
inelastic deformation
Whenobjects remain stretched and donot return completely totheiroriginal shape
even when thestretchingforceis removed
Examples ofmaterials that undergoinelasticdeformation are:
Plastic
Clay
Glass
hookes law
Therelationshipbetween theextension ofan elasticobject andtheappliedforceis defined
by Hooke’s Law
Hooke’s Law states that:
Theextensionof an elasticobject is directlyproportional totheforceapplied, up
tothelimit of proportionality
limit of proportionality
Thelimit of proportionality is whereifmoreforceis added,theobjectmay extendbutwill
not return toits original shapewhen theforceis removed(itwillbeinelasticallydeformed)
This varies accordingtothematerial
hookes lae eqaution
f = k * e
Where:
F =forcein newtons (N)
k=springconstantin newtons permetres (N/m)
e =extension in metres (m)
spring constant
how stif a spring is
higher the spring const, higher the stiffness
hookes law on graph
Hooke’s law is thelinearrelationshipbetween forceandextension
This is representedby a straight lineon a force-extension graph
materials not obeying this have non inear relationship - represenyed by curve on graph
Any materialbeyondits limitofproportionality will havea non-linearrelationshipbetween
forceandextension
spring constant from a graph
Iftheforceis on they axis andtheextension on thex axis,thespringconstantis the
gradient ofthestraight line(Hooke’s law) region ofthegraph
Iftheforceis on thex axis andtheextension on they axis,thespringconstantis 1 ÷gradient
ofthestraight line(Hooke’s law) region ofthegraph
elastic pot nrg
Theenergy stored in an elasticobject when work is doneon theobject
Providedthespringis notinelasticallydeformed(i.ehas notexceededits limitof
proportionality),theworkdoneon thespringandits elasticpotentialenergy storedare
equal
equation elsastic pot nrg
1/2 k e^2
Where:
E =elasticpotentialenergy in joules (J)
k=springconstantin newtons permetre(N/m)
e =extension in metres (m)
what is elastic pot nrg eq for
This equation is only for springs that havenotbeen stretchedbeyondtheirlimit of
proportionality
displacement
Displacement is a measureofhow far somethingis from its startingposition, alongwith its
direction
it is a vector
speed
scalar quantity
factors affecting speed
Age
Terrain
Fitness
Distance
for vehicles:
Shape
Design
Cost
Purpose
speed of sound
330 m/s
1500m/s in seawater
velocity
vector force