ONE-SCHOOL.NET Physics Equation List :Form 4
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ONE-
Physics Equation List :Form 4
Introduction to Physics
Relative Deviation
Relative
Deviation
=
Mean Deviation Mean Value
?100%
Prefixes
Prefixes
Value
Standard form Symbol
Tera
1 000 000 000 000
1012
T
Giga
m Mega o Kilo
deci
c centi . milli e micro r nano u pico
1 000 000 000 1 000 000 1 000 0.1 0.01 0.001 0.000 001 0.000 000 001 0.000 000 000 001
ct Units for Area and Volume
le 1 m = 102 cm ga 1 m2 = 104 cm2 me 1 m3 = 106 cm3
(100 cm) (10,000 cm2) (1,000,000 cm3)
109 106 103 10-1 10-2 10-3 10-6
10-9 10-12
1 cm
= 10-2 m
1 cm2 = 10-4 m2
1 cm3 = 10-6 m3
G M k d c m n p
( 1 m) 100
( 1 m2 ) 10, 000
(
1
m3 )
1, 000, 000
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Average Speed
Velocity
v
=
s t
Force and Motion
Average
Speed
=
Total Distance Total Time
ONE-
v = velocity s = displacement t = time
(ms-1) (m) (s)
Acceleration
a= v-u t
a = acceleration v = final velocity u = initial velocity t =time for the velocity change
Equation of Linear Motion
Linear Motion
(ms-2) (ms-1) (ms-1)
(s)
Motion with constant velocity
Motion with constant
acceleration
v= s t
v = u + at s = 1 (u + v)t
2
s = ut + 1 at2
2
v2 = u2 + 2as
Motion with changing acceleration
Using Calculus (In Additional Mathematics
Syllabus)
u = initial velocity v = final velocity a = acceleration s = displacement t = time
(ms-1) (ms-1) (ms-2)
(m)
(s)
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Ticker Tape
Finding Velocity:
ONE-
velocity =
s
number of ticks ? 0.02s
1 tick = 0.02s
Finding Acceleration:
Graph of Motion Gradient of a Graph
om a = v - u .c t e a = acceleration r v = final velocity u u = initial velocity megalect t = time for the velocity change
(ms-2) (ms-1) (ms-1)
(s)
The gradient 'm' of a line segment between two points and is defined as follows:
Gradient, m = Change in y coordinate, y Change in x coordinate, x
or m = y
x
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Displacement-Time Graph
ONE-
Velocity-Time Graph
Gradient = Velocity (ms-1)
Gradient = Acceleration (ms-2)
Area in between the graph and x-axis = Displacement
Momentum
p = m?v
p = momentum m = mass v = velocity
(kg ms-1)
(kg) (ms-1)
Principle of Conservation of Momentum
m1u1 + m2u2 = m1v1 + m2v2
m1 = mass of object 1 m2 = mass of object 2 u1 = initial velocity of object 1 u2 = initial velocity of object 2 v1 = final velocity of object 1 v2 = final velocity of object 2
(kg)
(kg) (ms-1) (ms-1) (ms-1) (ms-1)
Newton's Law of Motion Newton's First Law
In the absence of external forces, an object at rest remains at rest and an object in motion continues in motion with a constant velocity (that is, with a constant speed in a straight line).
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Newton's Second Law
F mv - mu
t
F = ma
ONE-
The rate of change of momentum of a body is directly proportional to the resultant force acting on the body and is in the same direction.
F = Net Force m = mass a = acceleration
(N or kgms-2)
(kg) (ms-2)
Implication When there is resultant force acting on an object, the object will accelerate (moving faster, moving slower or change direction).
Newton's Third Law
m Newton's third law of motion states that for every force, there is a reaction force with the same magnitude o but in the opposite direction.
.c Impulse
re Impulse = Ft ectu Impulse = mv - mu
F = force t = time
m = mass v = final velocity u = initial velocity
(N) (s)
(kg) (ms-1) (ms-1)
F = mv -t mumegal Impulsive Force
F = Force t = time m = mass v = final velocity u = initial velocity
(N or kgms-2)
(s)
(kg) (ms-1) (ms-1)
Gravitational Field Strength
g= F m
g = gravitational field strength F = gravitational force m = mass
(N kg-1) (N or kgms-2)
(kg)
Weight
W = mg
W = Weight
(N or kgms-2)
m = mass
(kg)
g = gravitational field strength/gravitational acceleration
(ms-2)
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Vertical Motion
ONE-
? If an object is release from a high position:
? If an object is launched vertically upward:
? The initial velocity, u = 0.
? The velocity at the maximum height, v = 0.
? The acceleration of the object = gravitational ? The deceleration of the object = -gravitational
acceleration = 10ms-2(or 9.81 ms-2).
acceleration = -10ms-2(or -9.81 ms-2).
? The displacement of the object when it reach the ? The displacement of the object when it reach the
ground = the height of the original position, h.
ground = the height of the original position, h.
Lift In Stationary
R = mg
? When a man standing inside an elevator, there are two forces acting on him. (a) His weight which acting downward. (b) Normal reaction (R), acting in the opposite direction of weight.
? The reading of the balance is equal to the normal reaction.
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Moving Upward with positive acceleration
ONE-
Moving downward with positive acceleration
R = mg + ma
R = mg - ma
Moving Upward with constant velocity
Moving downward with constant velocity.
R = mg mega Moving Upward with negative acceleration
R = mg
Moving downward with negative acceleration
R = mg - ma
R = mg + ma
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Smooth Pulley With 1 Load
T1 = T2
ONE-
Moving with uniform speed: T1 = mg
Stationary:
T1 = mg
Accelerating: T1 ? mg = ma
With 2 Loads
Finding Acceleration: (If m2 > m1)
Finding Tension: (If m2 > m1)
m2g ? m1g = (m1+ m2)a
T1 = T2 T1 ? m1g = ma m2g ? T2 = ma
Vector Vector Addition (Perpendicular Vector)
Magnitude = x2 + y2
Direction = tan-1 | y | |x|
Vector Resolution
| x |=| p | sin | y |=| p | cos
m/megalecture Page 8 of 17
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