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SECTION1DISPLACEMENTANDVELOCITYChapter2
MotioninOneDimensionMotionMotionhappensallaroundusindifferentdirectionsanddifferentspeeds.
One–dimensionalmotionisthesimplestformofmotion.Example:Commutertraincanmoveonlyforwardandbackwardalongthestraighttrack.MotionMotiontakesplaceovertimeanddependsonframeofreference.FrameofReference–whatyouusetomeasurechangesinposition.FrameofReferenceFrameofreferenceisbasicallywhatyouareusingtomeasurechangesinpositionofanobject.Ifanobjectisatrest(notmoving),itspositiondoesnotchangewithrespecttoaframeofreference.Asanyobjectmovesfromonepositiontoanother,thelengthofthestraightlinedrawnfromitsinitialpositiontotheobject’sfinalpositioniscalledthedisplacementoftheobject.DisplacementDisplacementisachangeinposition.Displacement=finalposition–initialposition.Displacementisnotalwaysequaltothedistancetraveled.Displacementcanbepositiveornegative!inyourbook(unlessstatedotherwise)RIGHT&UPwillbeconsideredpositiveandLEFT&DOWNwillbeconsiderednegative.
DisplacementDisplacementisnotalwaysequaltothedistancetraveled.DisplacementDisplacementcanbepositiveornegative.ThereareonlytwodirectionstomoveonXaxisandtwotomoveonYaxisRight:PositiveLeft:NegativeUp:PositiveDown:NegativeDisplacementVelocityAverageVelocityisdisplacementofanobject(Δx)dividedbytimeinterval(Δt).Equation:vavg
=Δx=xf-xi
Δttf-tiAverageVelocitycanbepositiveornegativedependingonthesignofthedisplacement.Ifdisplacementisnegative,avg.velocityisnegative.TimeintervalisalwayspositiveGuidedPracticeOpenBookstopg.44Velocityisnotthesameasspeed.Velocitydescribesmotionwithdirectionandmagnitude(numericalvalue);speedhasnodirection,onlymagnitude. Ex:55m/sand55m/sNorthVelocityVs.SpeedSECTION2ACCELERATIONChapter2
OneDimensionalMotionVelocitycanbeinterpretedgraphically…Themotionofanobjectmovingwithconstantvelocitywillprovideastraight-linegraphofpositionversustime.Theslopeofthisgraphindicatestheaveragevelocity.2-2AccelerationAccelerationmeasurestherateofchangeinvelocity(usuallypersecond).Accelerationhasdimensionsoflengthdividedbytime
squared.TheunitsofaccelerationinSIaremeterspersecondpersecond.
m/s2AccelerationThreewaystoAccelerate:ObjectspeedingupObjectslowingdownObjectchangingdirectionFormulaforAverageAccelerationAverageAcceleration= Changeinvelocity timerequiredforchange OR aavg=vf–vi tf-tiLet’sPracticewithAverageAcceleration...Turntopage49inyourbooksandwecanworkonpractice2B.AccelerationisVelocity/TimeAccelerationhasdirectionandmagnitude.Theslopeandshapeofagraphplottingvelocityvs.timedescribestheobject’smotion.Whenvelocityongraphis
increasing:accelerationispositive
decreasing:accelerationisnegative
constant:thereisnoaccelerationMotionwithconstantacceleration.VelocityVs.TimeGraphsReview-DisplacementwithconstantuniformAccelerationDisplacementdependsonacceleration,initialvelocity,andtime.Displacementwithconstantuniformaccelerationisequalto:
ΔX=½(initialvelocity+finalvelocity)(timeinterval)SolvingforFinalVelocity(Vf)Finalvelocitydependsoninitialvelocity,acceleration,andtime.
aavg=Δv=
vf
-vi
Δt
tf-tiDisplacementofanobjectdependsoninitialvelocity,finalvelocity,andtime.
Δx=½(vi+vf)Δt
Howcanwesolvefordisplacementifwedon’thavefinalvelocity?SolvingforVf&DisplacementByrearrangingtheequationforacceleration,wecanfindavalueforthefinalvelocity.
vf
=vi+aΔtTofinddisplacementofanobjectmovingwithuniformaccelerationwesubstitutetheaboveexpressionforvfintoourdisplacementformula.
Δx=
vi
Δt+½a(Δt)2
GuidedPracticeSampleProblem2Donpg.55FinalVelocityafterAnyDisplacementWecanalsoobtainanexpressionthatrelatesdisplacement,velocity,andaccelerationwithoutusingtimeinterval.vf2=vi2+2aΔxGuidedPracticeSampleProblem2Epg.57SECTION3FALLINGOBJECTSChapter2
OneDimensionalMotionFreeFallFreefallisaccelerationduetogravity.Freefallaccelerationisconstant.
Magnitudeoffreefallis9.81m/s2Directionoffreefallisdirecteddownward.negativedirection(-)Freefallisdenotedwiththesymbolg.(Sometimesmaybe‘a’foraccelerationduetogravity)FreeFallInavacuum,intheabsenceofairresistance,allobjectsfallatthesamerate.Whatgoesupmustcomedown.Whatcausesanobjectthathasbeenthrownupintotheairtocomebackdown?Free-FallAccelerationduetogravityisalwaysdirecteddownwardandpullinganobjecttowardsEarth’ssurface.RecallInformationRememberwelearnedaboutaform
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