SEKOLAH MENENGAH KEBANGSAAN SINAR BINTANG, SEGAMBUT KUALA LUMPUR SCHEME OF WORK : FORM 4 PHYSICS YEAR 2013 LEARNING AREA: INTRODUCTION TO PHYSICS Week Learning Objective Learning Outcomes Suggested Activities Notes Vocabulary 1 2/1/13 – 4/1/13 1.1 Understanding Physics A student is able to: • explain what physics is • recognize the physics in everyday objects and natural phenomena Observe everyday objects such as table, a pencil, a mirror etc and discuss how they are related to physics concepts. View a video on natural phenomena and discuss how they relate to physics concepts. Discuss fields of study in physics such as forces, motion, heat, light etc. 2 7/1/13 – 11/1/13 1.2 Understanding base quantities and derived quantities A student is able to: • explain what base quantities and derived quantities are • list base quantities and theirunits • list some derived quantities and their units. • express quantities using prefixes. express quantities using scientific notation express derived quantities as well as their units in terms of base quantities and base units. • solve problems involving conversion of units Discuss base quantities and derived quantities. From a text passage, identify physical quantities then classify them into base quantities and derived quantities. List the value of prefixes and theirabbreviations from nano to giga, eg. nano (10 -9 ), nm(nanometer) Discuss the us e of scientific notation to express large and small numbers.Determine the base quantities( and units) in a given derived quantity (and unit) from the related formula. Solve problems that involve the conversion of units. Base quantities are: length (l), mass(m), time (t), temperature (T) and current (I) Suggested derived quantities: force (F) Density ( ρ ) , volume (V) and velocity (v) More complex derived quantities may be discussed When these quantities are introduced in theirrelated learning areas. Base quantities- kuantiti asas Derived quantities – kuantiti terbitan Length- panjang Mass – jisim Temperature – suhu Current – arus Force – daya Density – ketumpatan Volume – isipadu Velocity – halaju Scientific notation – bentuk piawai Prefix- imbuhan 1
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SEKOLAH MENENGAH KEBANGSAAN SINAR BINTANG, SEGAMBUT KUALA LUMPURSCHEME OF WORK : FORM 4 PHYSICS YEAR 2013
Carry out activities to show that somequantities can be defined by magnitudeonly whereas other quantities need to bedefined by magnitude as well as direction.
• plot and interpret displacement-time and velocity-time graphs
• deduce from the shape of adisplacement-time graph when abody is:i. at restii. moving with uniform velocityiii. moving with non-uniform
velocity
• determine distance,displacement and velocity from adisplacement –time graph
• deduce from the shape of velocity- time graph when a bodyis:a. at restb. moving with uniform velocityc. moving with uniform
acceleration
• determine distance,displacement velocity andacceleration from a velocity–timegraph
• solve problems on linear motionwith uniform acceleration.
Carry out activities using a datalogger/graphing calculator/ ticker timer toplota) displacement-time graphsb) velocity-time graphs
Describe and interpret:a) displacement-time graphs
b) velocity-time graphs
Determine distance, displacement velocityand acceleration from a displacement –time and velocity–time graphs.
Solve problems on linear motion withuniform acceleration involving graphs.
Reminder Velocity isdetermined fromthe gradient of displacement –timegraph. Acceleration isdetermined from
the gradient of velocity –timegraph
Distance isdetermined fromthe area under avelocity – timegraph.
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2.3UnderstandingInertia
A student is able to:
• explain what inertia is
• relate mass to inertia
• give examples of situationsinvolving inertia
• suggest ways to reduce thenegative side effects of inertia.
Carry out activities/view computer simulations/ situations to gain an idea oninertia.
Carry out activities to find out therelationship between inertia and mass.
Research and report ona) the positive effects of inertiab) ways to reduce the negative effects of inertia.
Newton’s First Lawof Motion maybeintroduced here.
Inertia - inersia
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2.4 Analysingmomentum
A student is able to:
• define the momentum of anobject
• define momentum ( )p as the
product of mass (m) and velocity
(v) i.e.mv p =
• state the principle of conservation of momentum
• describe applications of conservation of momentum
• solve problems involvingmomentum
Carry out activities/view computer simulations to gain an idea of momentumby comparing the effect of stopping twoobjects:a) of the same mass moving at
different speedsb) of different masses moving at the samespeeds
Discuss momentum as the product of massand velocity.View computer simulations on collision andexplosions to gain an idea on theconservation of momentum
Conduct an experiment to show that thetotal momentum of a closed system is aconstantCarry out activities that demonstrate theconservation of momentum e.g. water rockets.
Research and report on the applications of conservation of momentum such as inrockets or jet engines .
Solve problems involving linear momentum
Reminder Momentum as avector quantityneeds to beemphasized inproblem solving
Conservation of linear momentum- keabadianmomentum
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2.5Understanding theeffects of a force
A student is able to:
• describe the effects of balancedforces acting on an object
• describe the effects of unbalanced forces acting on anobject
• determine the relationshipbetween force, mass andacceleration i.e. F = ma.
• Solve problem using F=ma
With the aid of diagrams, describe theforces acting on an object:
- at rest- moving at constant velocity- accelerating
Conduct experiments to find therelationship between:- acceleration and mass of an object
under constant force- acceleration and force for a constant
mass.
Solve problems using F = ma
When the forcesacting on anobjects arebalanced theycancel each other out (net force = 0).
The object thenbehaves as if thereis no force actingon it.
Newton’s SecondLaw of Motion maybe introduced here
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2.6 Analysingimpulse andimpulsive force
2.7 Being awareof the need for safety features invehicles
A student is able to:
• explain what an impulsive forceis .
• give examples of situationsinvolving impulsive forces
• define impulse as a change of momentum, i.e.
mu - mv Ft =
• define impulsive forces as therate of change of momentum in acollision or explosion, i.e.
t
mu - mv F =
• explain the effect of increasing or decreasing time of impact on themagnitude of the impulsive force.
• Describe situation where animpulsive force needs to bereduced and suggest ways toreduce it.
• describe situation where animpulsive force is beneficial
• Solve problems involvingimpulsive force
A student is able to:
• describe the importance of safety features in vehicles
View computer simulations of collision andexplosions to gain an idea on impulsiveforces.
Discussa) impulse as a change of momentumb) an impulsive force as the rate of
change of momentum in a collision or
explosionc) how increasing or decreasing time
of impact affects the magnitude of theimpulsive force.
Research and report situations where:a) an impulsive force needs to be reduced
and how it can be doneb) an impulsive force is beneficial
Solve problems involving impulsive forces
Research and report on the physics of vehicle collision and safety features invehicles in terms of physics concepts.Discuss the importance of safety featuresin vehicles.
Carry out activity or view computer simulations to gain an idea of accelerationdue to gravity.Discussa) acceleration due to gravityb) a gravitational field as a region in
which an object experiences a force due
When consideringa body fallingfreely, g (= 9.8m/s2) is itsacceleration butwhen it is at rest, g(=9.8 N/kg) is the
Gravitational field –medan gravity
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• determine the value of acceleration due to gravity
• define weight (W) as the productof mass (m) and acceleration dueto gravity (g) i.e. W =mg.
• solve problems involvingacceleration due to gravity
to gravitational attraction andc) gravitat ional f ield strength (g) as
gravitational force per unit massCarry out an activity to determine the valueof acceleration due to gravity.
Discuss weight as the Earth’s.gravitational force on an object
• Define work (W) as the productof an applied force (F) anddisplacement (s) of an object in thedirection of the applied force i.e. W=Fs.
• State that when work is doneenergy is transferred from oneobject to another.
Define kinetic energy and state that
2 k mv 2
1 E =
• Define gravitational potentialenergy and state that Ep = mgh
• State the principle of
Observe and discus situations where workis done.Discuss that no work is done when:a) a force is applied but no
displacement occursb) an object undergoes displacementwith no applied force acting on it.
Give examples to illustrate how energy istransferred from one object to another
when work is done.Discuss the relationship between workdone to accelerate a body and the changein kinetic energy.Discuss the relationship between workdone against gravity and gravitationalpotential energy.Carry out an activity to show the principleof conservation of energy
Have studentsrecall the differentforms of energy.
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conservation of energy.
• Define power and state thatP = W/t
• Explain what efficiency of adevice is.
State that power is the rate at which workis done, P = W/t.Carry out activities to measure power.Discuss efficiency as:Useful energy output x 100 %Energy inputEvaluate and report the efficiencies of various devices such as a diesel engine, apetrol engine and an electric engine.
Solve problems involving work, energy,power and efficiency.
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2.11 Appreciatingthe importance of maximising theefficiency of devices.
• Solve problems involving work,energy, power and efficiency
A student is able to:
• recognize the importance of maximising efficiency of devices inconserving resources.
Discuss that when an energytransformation takes place, not all theenergy is used to do useful work. Some isconverted into heat or other types of energy. Maximising efficiency duringenergy transformations makes the bestuse of the available energy. This helps toconserve resources.
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2.12Understandingelasticity.
A student is able to:
• define elasticity
• define Hooke’s Law
• define elastic potential energy
and state that2
p kx 2
1 E =
• determine the factors that affectelasticity
• Describe applications of elasticity
• Solve problems involvingelasticity
Carry out activities to gain an idea onelasticity.
Plan and conduct an experiment to find therelationship between force and extensionof a spring.
Relate work done to elastic potential
energy to obtain2
p kx 2
1 E = .
Describe and interpret force- extensiongraphs.
Investigate the factors that affectselasticity.
Research and report on applications of elasticitySolve problems involving elasticity.
Observe and describe the effect of aforce acting over a large area compared
to a small area, e.g. school shoes versushigh heeled shoes.Discuss pressure as force per unit area
Research and report on applications of pressure.
Solve problems involving pressure
Introduce the unitof pressure pascal
(Pa)(Pa = N/m2)
Pressure = tekanan
3.2 Understandingpressure in liquids
A student is able to:
• relate depth to pressure in aliquid
• relate density to pressure in aliquid
• explain pressure in a liquid andstate that P = hρg
• describe applications of pressure in liquids.
• solve problems involving
pressure in liquids.
Observe situations to form ideas thatpressure in liquids:a) acts in all directions
b) increases with depthObserve situations to form the idea thatpressure in liquids increases with densityRelate depth (h) , density (ρ) andgravitational field strength (g) to pressurein liquids to obtain P = hρgResearch and report ona) the applications of pressure in
liquids
b) ways to reduce the negative effect
of pressure in liquisSolve problems involving pressure inliquids
Observe situations to form the idea thatpressure exerted on an enclosed liquid istransmitted equally to every part of theliquidDiscuss hydraulic systems as a force
multiplier to obtain:Output force = output piston areaInput force input piston areaResearch and report on the application of Pascal’s principle (hydraulic systems)Solve problems involving Pascal’sprinciple
Have studentsrecall the differentforms of energy.
Enclosed- tertutupForce multiplier-pembesar dayaHydraulic systems –system haudraulik
Transmitted –tersebar
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3.5 Applying Archimedes’ principle.
A student is able to:
• Explain buoyant force
• Relate buoyant force to theweight of the liquid displaced
Carry out an activity to measure theweight of an object in air and the weightof the same object in water to gain anidea on buoyant force.
Conduct an experiment to investigate therelationship between the weight of water displaced and the buoyant force.Discuss buoyancy in terms of:a) An object that is totally or
partially submerged in a fluidexperiences a buoyant force equal tothe weight of fluid displaced
b) The weight of a freely floating
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• State Archimedes’ principle.
• Describe applications Archimedes principle
• Solve problems involving Archimedes principle
object being equal to the weight of fluid displaced
c) a floating object has a density lessthan or equal to the density of thefluid in which it is floating.
Research and report on the applicationsof Archimedes’ principle, e.g.submarines, hydrometers, hot air
balloons
Solve problems involving Archimedes’principle.Build a Cartesian diver. Discuss why thediver can be made to move up and down
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3.6 UnderstandingBernoulli’s principle.
A student is able to:
• State Bernoulli’s principle
• Explain that resultant forceexists due to a difference in fluidpressure
• Describe applications of Bernoulli’s principle
• Solve problems involvingBernoulli’s principle
Carry out activities to gain the idea thatwhen the speed of a flowing fluidincreases its pressure decreases, e.g.blowing above a strip of paper, blowingthrough straw, between two pingpongballs suspended on strings.
Discuss Bernoulli’s principleCarry out activities to show that aresultant force exists due to a differencein fluid pressure.
View a computer simulation to observeair flow over an arofoil to gain an idea onlifting force.Research and report on the applicationsof Bernoulli’s principle.
• Determine the specific heatcapacity of a liquid.
• Determine the specific heatcapacity of a solid
• Describe applications of specific heat capacity
• Solve problems involvingspecific heat capacity.
Carry out activities to show that thermalequilibrium is a condition in which there isno net heat flow between two objects in
thermal contactUse the liquid-in-glass thermometer toexplain how the volume of a fixed massof liquid may be used to define atemperature scale.
Observe th change in temperature when:a) the same amount of heat is used toheat different masses of water.b) the same amount of heat is used toheat the same mass of different liquids.Discuss specific heat capacity
Plan and carry out an activity todetermine the specific heat capacity of a)a liquid b) a solidResearch and report on applications of specific heat capacity.
Solve problems involving specific heatcapacity.
Heat capacity onlyrelates to aparticular object
whereas specificheat capacityrelates to amaterial
Guide students toanalyse the unit of
c as 1 1 K Jkg −− or
1 o 1 C Jkg −−
thermal equilibrium –keseimbanganterma
specific heatcapacity – muatanhaba tentu
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4.3 Understandingspecific latent heat
A student is able to:
• State that transfer of heatduring a change of phase doesnot cause a change intemperature
• Define specific latent heat ( )l
• State that m
Q l =
• Determine the specific latentheat of a fusion.
• Determine the specific latent
heat of vaporization• Solve problems involving
specific latent heat
Carry out an activity to show that there isno change in temperature when heat issupplied to:a) a liquid at its boiling point.b) a solid at its melting point.With the aid of a cooling and heatingcurve, discuss melting, solidification,boiling and condensation as processes
involving energy transfer without achange in temperature.
Discussa) latent heat in terms of molecular
behaviour b) specific latent heat
Plan and carry out an activity todetermine the specific latent heat of a) fusion b) vaporisationSolve problems involving specific latentheat.
• explain gas pressure,temperature and volume in termsof gas molecules.
• Determine the relationshipbetween pressure and volume atconstant temperature for a fixedmass of gas,i.e. pV = constant
• Determine the relationshipbetween volume andtemperature at constant pressurefor a fixed mass of gas, i.e. V/T =constant
Use a model or view computer simulations on the bahaviour of molecules of a fixed mass of gas to gainan idea about gas pressure, temperatureand volume.Discuss gas pressure, volume andtemperature in terms of the behaviour of molecules based on the kinetic theory.
Plan and carry out an experiment on afixed mass of gas to determine therelationship between:a) pressure and volume at constant
temperatureb) volume and temperature at
constant pressure
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• Determine the relationshipbetween pressure andtemperature at constant volumefor a fixed mass of gas, i.e. p/T= constant
• Explain absolute zero
• Explain the absolute/Kelvinscale of temperature
• Solve problems involving
pressure, temperature andvolume of a fixed mass of gas
c) pressure and temperature atconstant volume
Extrapolate P-T and V-T graphs or viewcomputer simulations to show that whenpressure and volume are zero thetemperature on a P-T and V-T graph is –2730C.Discuss absolute zero and the Kelvin
scale of temperatureSolve problems involving the pressure,temperature and volume of afixed mass of gas.
• Describe the characteristic of the image formed by reflection of light
• State the laws of reflection of light
• Draw ray diagrams to show theposition and characteristics of
the image formed by ai. plane mirror ii. convex mirror iii. concave mirror
• Describe applications of reflection of light
Solve problems involving
Observe the image formed in a planemirror. Discuss that the image is:a) as far behind the mirror as the
object is in front and the line joining the object and image isperpendicular to the mirror.
b) the same size as the objectc) virtuald) laterally inverted
Discuss the laws of reflection
Draw the ray diagrams to determine theposition and characteristics of the imageformed by aa) plane mirror b) convex mirror c) concave mirror
Research and report on applicationsof reflection of light
Solve problems involving reflection of
Real depth – Dalamnyata Apparent depth –dalam ketara
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5.2 Understandingrefraction of ligt.
reflection of light
A student is able to:
• Explain refraction of light
• Define refractive index as
sinr
sini η =
• Determine the refractive indexof a glass or Perspex block
• State the refractive index, η , as
Speed of light in a vacuumSpeed of light in a medium
• Describe phenomena due torefraction
• Solve problems involvingrefraction of light
light.
Observe situations to gain an idea of refractionConduct an experiment to find therelationship between the angle of incidence and angle of refraction toobtain Snell’s law.
Carry out an activity to determine therefractive index of a glass or perspexblock
Discuss the refractive index, η , asSpeed of light in a vacuumSpeed of light in a medium
Research and report on phenomena dueto refraction, e.g. apparent depth, thetwinkling of stars.Carry out activities to gain an idea of
apparent depth. With the aid of diagrams,discuss real depth and apparent depthSolve problems involving refraction of light
Carry out activities to show the effect of increasing the angle of incidence on theangle of refraction when light travels froma denser medium to a less densemedium to gain an idea about totalinternal reflection and to obtain the criticalangle.
Discuss with the aid of diagrams:a) total internal reflection and
critical angleb) the relationship between critical
angle and refractive angle
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• Describe natural phenomenoninvolving total internal reflection
• Describe applications of totalinternal reflection
Research and report ona) natural phenomena involving total
internal reflectionb) the applications of total
reflection e.g. intelecommunication using fibreoptics.
Solve problems involving total internal
reflection
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5.4 Understandinglenses.
A student is able to:
• Explain focal point andfocal length
• determine the focal point andfocal length of a convex lensdetermine the focal point andfocal length of a concave lens
• Draw ray diagrams to showthe positions and characteristicsof the images formed by aconvex lens.
• Draw ray diagrams to showthe positions and characteristicsof the images formed by aconcave lens.
• Define magnification as u
v m =
• Relate focal length (f) to theobject distance (u) and imagedistance (v)
i.e. v 1 u 1 f 1
+=
• Describe, with the aid of raydiagrams, the use of lenses inoptical devices.
• Construct an optical devicethat uses lenses.
Use an optical kit to observe andmeasure light rays traveling throughconvex and concave lenses to gain anidea of focal point and focal length.
Determine the focal point and focal lengthof convex and concave lenses.With the help of ray diagrams, discussfocal point and focal lengthDraw ray diagrams to show the positions
and characteristic of the images formedby aa) convex lens b) concave lens
Carry out activities to gain an idea of magnification.With the help of ray diagrams, discussmagnification.Carry out activities to find the relationshipbetween u, v and f
Carry out activities to gain an idea on theuse of lenses in optical devices.With the help of ray diagrams, discussthe use of lenses in optical devices suchas a telescope and microscopeConstruct an optical device that useslenses.