-->
skip to main | skip to sidebar
ZaRis Logic

muka

  • BLOGS ABOUT
  • PHYSICS PHOTOS
  • NOTES
  • VIDEO

NOTES


1.1 Physical Quantities and Units
Physical quantity is defined as a quantity which can be measured.
It can be categorized into 2 types
Basic (base) quantity
Derived quantity
Basic quantity is defined as a quantity which cannot be derived 
from any physical quantities.


1.2 Scalars and Vectors
Scalar quantity is defined as a quantity with magnitude only.
e.g. mass, time, temperature, pressure, electric current, 
work, energy and etc.
Mathematics operational : ordinary algebra
Vector quantity quantity is defined as a is defined as a quantity with both magnitude quantity with both magnitude 
& direction.
e.g. displacement, velocity, acceleration, force, momentum, 
electric field, magnetic field and etc.
Mathematics operational : vector algebra




CHAPTER 2:Kinematics of Linear Motion

Linear motion – motion of an object along a 
straight line path.
Distance, d 
-- the total length of travel in moving from one 
location to another.
-- scalar quantity.
-- always positive.

Displacement, s 
-- straight line distance from the initial 
position to the final position of an object.
-- Vector quantity
-- can be positive, negative or zero


Speed, v 
-- Rate of change in distance

-- S.I. unit : m s
–1 ; scalar quantity







Average Speed, ( v)
-- total distance traveled divided by the total 
time elapsed in traveling that distance


Velocity, v
-- tells us how fast object is moving & in which 
direction it is moving
-- is the rate of change in displacement.

-- vector quantity ; 
SI unit : m s
–1








-- Deceleration : object is slowing down (direction 
of acceleration is opposite to the direction of 
the motion or velocity).


Average acceleration 
-- change in velocity divided by the time taken 
to make the change.

-- vector quantity.
-- SI unit : m s
–2




rearranged to give:
v = u + a t… (1)
Distance traveled, s = area under the graph
= area of trapezium
 s=1/2 (u+v)t… (2)

Substitute (1) into (2) :
s= (u+u+at )t
become
s = ut +1/2 at^2 … (3)


From (1) : v = u + at , get an expression for t :

t=(v-u)/a

Substitute into (2) :



s=1/2(v+u)((v-u)/a)

  =(v+u)(v-u)/2a

2as=v^2-u^2


v^2 =u^2+ 2as … (4)








0 comments
Zamir And Faris Physics Around The World
 

Memory Lane