ocr a level physics unit 1-2 definitions

57
1 Scalar s and vec tor s  A scal ar qua ntit y has ma gnit ude only . Exa mpl es: ma ss, dist an 2 Kine mat ics The ave rag e spe ed v  of an obj ect is (tot al dist anc e!ti me. The inst ant ane ous sp  

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Page 1: OCR A LEVEL PHYSICS UNIT 1-2 DEFINITIONS

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• 1

Scalar 

sandvector s

 Ascalarquantityhasma

gnitudeonly.Examples:mass,distan

• 2

Kine

matics

Theaveragespeedv  of anobjectis

(totaldistance!time.Theinstantaneoussp

 

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ce,tim

e,speed,density,energy,po"er ,temper atur 

e,charge,resistance,p.d.

•  A

vectorquantity

eed v  is

therateofchangeofdistance x :v  # $ x ! $t 

• The

displacement sofanobjectisther 

 

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hasma

gnitudeanddirection.Examples:velocity,dis

placement,acceler ation,force,"ei

esultant

distancemovedin agivendirection.

• %el

ocityv  istherateofchangeofdis

 

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ght,gra

vitationalfieldstrength,curr ent.

• The

resultant(oreffectivecombinationof

placeme

nts:

  v  # $s!$t 

•  Acc

eler ation aistherateof

changeofvelocityv : a# $v ! $t 

 

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t"ovec

torscanbefoundusingatriangle,par allel

ogr amorrectangletorepr 

 

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esentthe

min adiagram.

•  A

vectorV  inclinedatanangle θ tothehori&ontalhas

 

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componen

ts:hori&ontalcomponent #V  cosθ  andvert

icalcomponent #V  sinθ 

 

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• 4

Linearmotion

'ormotionatconstantvelo

city"eusetheequatio

 

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• 3

Motio

ngraphs

Themotionofobjects isoftenrepr esentedby

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n v = x !t  

• 'or

motionatconstantacceler ation"eusethesefiveequations:v  #u at ts# )

 

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displace

ment–time gr 

aphsorbyvel ocit y–time graphs

.• The

gradientof adis p

(u +v t t

s #ut  )at *2v * #u* *ass =[(v+u)]/ 2]t 

• 'or

aprojectile,suchasagolf ballmovingt

 

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lacement 

 –time graphrepr esentsvelocity: v # $s!

 $t • The

gradientof avel ocit 

hrough

theair,thehori&ontalandverticalmotionsareind

ependent.

• The

projectilethe

 

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y–tim

e graphrepr esentsacceler ation: a# $v ! $t 

• The

areaunder avel ocit y–tim

reforemo

ves"ithaconstanthori&ontalvelocity,and"ith

verticalvelocitychangingdu

 

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e gra

phrepr esentsdisplacement.

 

e tothe

acceler ation of freefall.

• 5

Force

'orces

al"ayso

• 6

Resistivefor 

cesan

 

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ccur inequ

alandoppositepair s,actingont"obodies.

• +h

enforcescausetheveloc

dter 

minalvelocity

bjectsmovingthroughairor

liquidsexperienceairresistance

 

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ity ofan

objecttochange:resultantforce #mass

-acceler ation16F =maThene"t

orvisc

ousdrag.

• The

magnitudeofthedragforcedependsonthemedium,thesi&eof

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on isthat

force"hichgivesamassof /ganacc

eler ation of  m 

s0*.

• +ei

ght(i

theobj

ectandthespeedoftheobject.

• 1ra

gincr eases"ithspeed.

• 'or

anobjectfalling

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n 2 #ma

ss(in/g-gravitationalfieldstrength

(in2 

/g0

.

• The

equation F =ma cannotb

in airund

ergravity,thedragincr easesuntilitequals

the"eight.Theresultantforce

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e usedfor

particlestravelling atver yhighspeeds,

becausetheirmassincr eas

andthe

acceler ationareboththen&er o3theobj

ectcontinuesat aconstantter min

 

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es"ith

energy.

alvelo

city.

!"#ili$ri#m

Thecentreofgravityofanobjecti

• %

&arsaf ety

Thethin/ingdistance isthedistancetra

 

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s thepoi

nt"hereits"hole"eightmaybeconsid

ered toact.

• The

momentof afo

 

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velled"hile

thedriverreacts.Thin/ingdistance #(reactio

ntime -(speedofthevehicle

• The

b

 

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rceabo

ut apoint #force -per pendicular distancefro

mtheforcelinetoth

ra/ingdist

ancedependsonthemassofthevehicle

andtheefficiency of thebra/es,

 

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epoi

nt.•  A

coupleis apair offorcesthatareequalinmagnitudebutactinoppo

and ispro

portionaltothesquareofthespeed.

•  Air

bagsandcrumple&onesincr ease

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sitedire

ctionsproducingrotation.Thetorqueof acou

ple#oneforce -per pen

thetim

eanddistanceta/entocometorest,

andther efor ereducetheimpactfor 

 

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dicular dist

ancebet"eenthem.

• The

principle of moments:forabody inequilibri

ces.

• 4lo

bal5ositioning6ystemsusethetrilaterationtechnique.

 

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um,su

mofcloc/"isemomentsabout apoint #su

mofanticloc/"isemoments.

 

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• '

(or)andener gy

+or/do

ne#force-distance

movedint

• 1*

+o,er-density-pr ess#re

5o"er isthe

rateof"or/ing.5

 

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hedi

rectionof theforce. joul 

e (7isthe"or /done

or ener gytr ansf er red

o"er#

("or/done!(timeta/en. Apo"er of 

"att(# 

7 s0isdevelopedif

 jou

 

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• 11

!lasti

cmaterials

8oo/e9sla":for aspr ingormaterial"hichisstr etch

• 12

.he

 /o#ngmod#l#s

Tensilestr essis

for ceF  perunitcrosssectional

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ed upto

itselasticlimit,theextensionispr 

oportionaltothetension.

• Th

area A.

6tr ess #F ! A

• Te

nsilestr ainisexten

sion $ x perunitlength.6tr ain

 

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• 13

&har 

geandc#rrent

Electr iccur rentisa

basequantitydef inedinter m

• 14

&har 

gecarrier s

;n ametal,char geiscar 

riedbymovementoffreeelect

 

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s ofthe

for cebet"eent"olong,parallel,cur 

rentcar ryingconductors.

rons3in

anelectr olyte,char geiscar riedby

positiveandnegativeions.

• Th

e c

 

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<urrent

!  israteofflo"ofchar ge.!  # $"!

($t  $"# !   $t <urrentismeasur ed

u

onventi

onalcur rentisthedir ectionin"hich

positivechar ges"ouldm

 

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singan

ammeter connectedinser ies.

coulom# (<isthequantityofcharg

ove.Th

eelectr oncur rentisintheopposit

edir ection.

• <o

nductors,sem

 

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e"hi

chpasses"henacur rent of amper 

epassesforatimeofsecond.

• Th

e

iconduct

orsandinsulator shavediff er entnu

mbersnofchar gecar rier 

 

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element

arychar geise #.=> ->0?

 

<.This

isthesi&eofthenegativechar 

s peruni

tvolume.

• ;n

ametal"ir eofcrosssectionalar ea A "ithelectr on

 

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ge ofan

electr onandthepositivechar geof

apr oton.

smo

ving"ithdrif tvelocityv ,thecur re

ntis ! #nAve

 

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• 15

+ote

ntialdif fer enceande0m0f0

Thepot

entialdiff er encebet"eent"opoin

• 16

Resis

tance

Thefunctionsofaresistor

inacir cuitar etocontr olthe

 

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ts isdef 

inedasthe"or/doneinmovinguni

tchar gebet"eenthosepoints. V #

current,

andtodissipateener gyinheating.

• Theresistance$  ofaconducto

 

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• 1

&#rre

ntvoltagechar acter istics

The ! V  ch

ar acteristic(gr aphfo

• 1%

Resis

tivity

Theresistivityofaconductor

oflength,crosssectio

 

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r afix

edresistoratconstanttemper ature

isastr aightlinethr oughthe

nalar 

ea A andresistance$  is  % #$ 

 A!.Thus$= %! A

• Th

eunit of resistivityis

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• 1'

+o,e

rinelectr icalcir c#its

5o"er & devel

opedinacir cuit is&=V!  # ! 

• 2*

Serie

sandparallelcir c#its

@irchhof f9sfirs

tla":atanycir cuit junct

 

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*$  #V *!

$ • En

er gy transf err ed#po"er -timee'=&t  #!tV 

• 'u

se"ir eisma

deo

ion,tot

alcur rentin#totalcur rentout.

Thisisaconsequenceoftheco

nser 

 

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• 21

Resis

tor sincir c#its

'orthr eeresistorsin

ser ies:$ s #$  $ * $ 

• 'o

r

• 22

+ote

ntialdividers

 A p.d.Visappliedacr 

osst"oresistors$  and $ * inse

 

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threeres

istorsinparallel:!$ p# 

!$  !

$ * !$ 

•  A

cellhasinter nalre

ries.Th

ep.d.sacr osstheresistorsar eV  

#V $ !($ $ *andV * #V $ *!($ 

$ *

• Th

e

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• 23

(ave

motion

 Apr ogressive"avetransf 

ersener gyfromoneplacetoan

• 24

(ave

meas#rements

Theamplitude A 

ofa"avemotionisthemaximum

disp

 

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other,but

themediumonlyvibratesoroscillate

s.•  All

"avemotions,includ

lacement

ofthevibratingmedium,orthemaximu

mvalueofanoscillatingsi

 

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25!lectromagnetic,aves

•  All electromagnetic "aves travel at the same speed c  in a

vacuum or free space. c  # .>> - >B m s0

•  All em "aves are transverse "aves and can be polarised.

• The "avelengths of visible light range approximately from

C>> nm for violet to D>>  nm for red.

• Typical "avelengths for other em radiations are:

gammaarayssultraviolettinfrareddmicro"avessradio>0*

 mm>0>  mm>0B

 mm>0F mm>0*

  mm

  G>>> m

• 26

+olar 

isation

;nunpolarised"avesthe

vibrationofthemediumisina

 

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llpo

ssibledir ectionsintheplaneperpen

diculartothedir ectionof"a

 

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2S#perpositionof,aves-diffraction

•  The 5rinciple of 6uperposition: if t"o "ave motions are

superposed, the resulting displacement at any point is thevector sum of the individual displacements.

•  At any point: intensity ∝ (amplitude of "ave motion*

• 1iffraction is the spreading out of "aves "hen they pass

through an aperture or round an obstacle.

• ;f light of "avelength  is incident on a diffraction grating of

spacing d , then a pattern of order n is seen at angle θ"here n # d  sin θ 

• 2%

nterf 

er ence

T"ocoherentsourceshave

thesamefrequencyand aconst

 

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antph

asediff er encebet"eenthem.

• <o

nstructiveinterf er enceoccur s"h

 

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• 2'

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nt

• 3*

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 Aphotonisonequantumof

ener gyofelectr omagneticradiat

 

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ical"a

vestravellinginoppositedir ect

ionsar esuperposed.

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ion.

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31.hephotoelectriceffect

•  A negatively charged and freshly cleaned &inc plate "ill

lose electrons if ultraviolet radiation is incident on it.

• 5hotoelectric effect sho"s that em radiation has particle

properties.

• The "or/ function H of a metal is the minimum energy to

release an electron from its surface. The thresholdfrequency is the minimum frequency of radiation to releaseelectrons from the metal9s surface.

• ne photon of frequency   may release one electron. The

maximum @E of the electron released is )mv max* #   0 H

• 32

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itesh

o"sthattheyhave"avepr operti

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o

 

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