form 4 physics formula list
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Physics Formula List: Form 4
Form 4 Equations/Uses
Chapter 1:
Introduction to
Physics
Equation to determine the consistency of measurements: relative deviation
Relative deviation =valueaverage
deviationaveragex 100%
Equation to determine period of oscillation of a simple pendulum system
T= 2g
lT= period (s)
l= length of pendulum bob (m)
g= gravitational field strength (10ms-2)
Equation to determine the gradient of a graph
Chapter 2:
Forces andMotion
Equation to determine speed
Speed = Distance travelledTime taken
Equation to determine average speed
Average speed = Total distance travelled
Total time taken
Equation to determine velocity
Velocity = DisplacementTime taken
Equation to determine average velocityAverage velocity = Total Displacement
Total time taken
Gradient, m =x
y
y = change iny
x = change inx
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Equation to determine acceleration
Acceleration, a=t
uv v= final velocity (ms
-1)
u= initial velocity (ms-1
)
t= time (s)
Equations to solve the problems involving motion with constant velocity and
motion with constant acceleration
Motion with constant velocity Motion with constant acceleration
s = (2
vu ) x t
v = u+ at
s = ut +2
1at
2
s = vavx t
v2= u
2+ 2as
Equation to determine momentum of an object
p= mx v p= momentum (kgms-1)m = mass (kg)
v = velocity (ms-1
)
Equation to solve the problems involving elastic collisionm1u1+ m2u2 = m1v1+ m2v2
Equation to solve the problems involving inelastic collision
m1u1+ m2u2 = (m1+ m2) v
Equation to solve the problems involving explosion
m1v1 + m2v2 = 0
Equation to determine resultant force
F= ma F= Force (N)
m= mass (kg)
a= acceleration (ms-2
)
Equations to determine impulseImpulse = FtImpulse = mvmu m= mass (kg)
u= initial velocity (ms-1
)
v = final velocity (ms-1
)
Equation to determine impulsive force
F=t
mumv F= impulsive force (N)
m = mass (kg)
u= initial velocity (ms-1
)
v = final velocity (ms-1)
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t= time of impact (s)
Equation to determine Weight
W= mg W= weight (N)
m = mass (kg)
g= 10 ms-2
Equations to determine Weight in lift
Situation Explanation
(a)Lift at restor moves up or
down at a constant
velocity.
Weight, W = mg
(b) Lift moves up with an
accelerationofa ms-2
.
Weight, W=m(g+a)
(c)Lift moves down with an
accelerationofa ms-2.
Weight, W=m(g-a)
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Equation to calculate workW= Fs W= Work (J)
F = Force (N)
s = displacement (m)
Equation to calculate gravitational potential energyEp= mgh E p= gravitational potential energy (J)
m= mass of af bject (kg)
g= 10 ms-2
h= height of object (m)
Equation to calculate kinetic energyEk= mv
2Ek= kinetic energy (J)
m= mass of af bject (kg)
v= velocity (ms-1
)
Equation to calculate power
P =t
WP= Power of a device (W)
W= work (J)
T= time to do work (s)
Equations to calculate efficiency
EfficiencyInputEnergy
OutputEnergyUsefulx100%
Efficiency InputPower
OutputPowerUseful
x100%
Equationto solve the problems involving spring (Hookes Law)
F=kx F= Force (N)
k=spring constant (Nm-1
)
x= extension/compression of a spring (m)
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Equations to determine the elastic potential energy stored in a spring
Ep= Fx Ep= elastic potential energy stored in a spring (J)
Ep= kx2
F= Force (N)
x= extension/compression of a spring (m)
k=spring constant (Nm-1
)
Chapter 3:
Forces andPressure
Equation to calculate pressure
P=AF P= Pressure (Pa)
F= Force (N)
A= Area of contact (m2)
Equation to calculate pressure in liquid
P = hg P = Pressure in liquid (Pa)
h= depth of liquid (m)
= density of liquid (kgm-3
)
g= 10 ms-2
Equation to solve the problems involving Pascals Principle
1
1
A
F=
2
2
A
FF1= input force (N)
F2 = output force (N)
A1= input piston area (m2)
A2 = output piston area (m2)
Equation to determine buoyant forceBuoyant force =Vg = density of fluid displaced (kgm
-3)
V= Volume of fluid displaced (m3)
g= 10 ms-2
Chapter 4: Heat Equation to solve the problem involving calibration of a thermometer
=0100
0
ll
ll
x1000C = temperature (
0C)
l0 = length of mercury thread at 00C (cm)
l100 = length of mercury thread at 1000C (cm)
l=length of mercury thread at 0
C (cm)
Equations to solve the problems involving specific heat capacity
Q= mc Q= heat absorbed/released (J)
m= mass of object (kg)c = specific heat capacity of an object (Jkg
-10C
-1)
= change in temperature (0C)
Pt= mc P = Power of heater (W)
t= time of heating (s)
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Equations to solve the problems involving specific latent heat
Q= mlf Q= heat absorbed/released (J)
m= mass of object (kg)
lf= specific latent heat of fusion (Jkg-1
)
Q= mlv lv = specific latent heat of vapourization (Jkg-1
)
Equation to solve the problems involving Boyles LawP1Vl = P2V2 P1 = Initial pressure of gas (Pa)
P2 = Final pressure of gas (Pa)
V1 = Initial volume of gas (m3)
V2 = Final volume of gas (m3)
Equation to solve the problems involving Charles Law
1
1
T
V =2
2
T
V V1 = Initial volume of gas (m3)
V2 = Final volume of gas (m3)
T1 = Initial temperature of gas (K)
T2 = Final temperature of gas (K)
Equation to solve the problems involving Pressure Law
1
1
T
P=
2
2
T
PP1= Initial pressure of gas (Pa)
P2 = Final pressure of gas (Pa)
T1 = Initial temperature of gas (K)
T2 = Final temperature of gas (K)
Equation to convert temperature Celcius from to Kelvin
T= + 273 T= temperature (K)
= temperature (0C)
Chapter 5:
LightEquations to determine refractive index of a transparent medium
n=r
i
sin
sinn= refractive index (no unit)
i= angle of incidence (0)r= angle of refraction (0)
n =v
cc= speed of light in vacuum (3x10
8ms
-1)
v= speed of light in the medium (ms-1)
n =d
DD= real depth of object (m)
d= apparent depth of image (m)
n =csin
1 c = critical angle of the transparent medium (0)
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Equations to determine the power of lenses
P=f
1 P= power of lens (D)
f= Focal length of a lens (m)
Equations to solve the problems involving lenses
u
1
+ v
1
= f
1
f= Focal length of a lens (m)
u= object distance (m)
v= image distance (m)
m =u
v m = linear magnification of a lens (no unit)
u= object distance (m)
v= image distance (m)
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