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Power point presentation
By
NEMANI.V.V.S.N.MURTY, M.Sc.,
Lecturer in Physics
S.K.B.R.College , AMALAPURAM
E.G.Dt , Andhra Pradesh
E-mail : vvsmnemani@gmail.com
“The laws of physics are the
same in all inertial frames."
“The speed of light is
constant in all frames."
The Postulates of the Special Theory of Relativity
Special Theory of Relativity
was developed by
Albert Einstein in 1905
Albert Einstein (1879-1955 )
Born: Germany
• Given two frames, one moving at
constant velocity with respect to the
other, how do we transform the
coordinates?
• The traditional answer would have
been:
z
y
x x'
y'
z' v
Galilean Transformations
Galileo Galilei
(1564 -1642 )
Born : Italy
Lorentz transformations
Hendrik Antoon Lorentz
Nationality : Netherlands
(1853 -1928)
Values of g - chart
v g =1/(1-v2/c2)
0.01 c 1.00005
0.1 c 1.005
0.5c 1.15
0.6c 1.25
0.8c 1.67
0.9c 2.29
0.99c 7.07
1.00c 
Larger than c Imaginary number
Plot results:
1
1 – v2/c2
g =
v=c
x x
x
x
x

Never-never
land
• Lorentz and Fitzgerald never denied the existence of
ether. They postulated an independent effect
("contraction") that masked its visible consequences.
 However Poincare, in
1900, asked the
question:
"Does the ether
really exist?"
Jules Henri Poincaré
(1854–1912)
Residence France
Nationality French
Michelson-Morley
No aether wind detected: 1907 Nobel Prize
Morley (1838-1923)
Michelson – Morley Expt
Michelson – Morley Expt
Derivation of expression for fringe shift
• The time taken by the light ray to travel the longitudinal path t1=
• The time taken by the light ray to travel the Transverse path t2 =
• Time difference = t1- t2 =
• If the apparatus is rotated through 900 , then it will become t2- t1
• Time interval between original position and after rotated through 900
= = 2(t1- t2) =
• Fringe shift =
• Where v = 3104 m/s, c = 3108 m/s, d = 11 m, and
 = 600 nm = 60010-9 m
• Hence 0.4 of fringe.
• The apparatus was able to measure a fringe shift of 0.01 of fringe. But
Michelson and Morley could not observe any fringe shift
experimentally. This is the negative or null result . Hence they
concluded that there is no ether medium.
2
2
2
1
d v
c c
 

 
 
2
2
2
1
2
d v
c c
 

 
 
2
3
dv
c
T

2
3
2dv
c
2
2
2
c T dv
n
c
 

 = =
n
 =
Michelson Interferometer
Length contraction
man on
rocket
Time = t0 =t/g
Length = vt0
L0
v
time=t
L0 = vt
=vt/g =L0/g
Moving objects appear shorter
L= L0/g
g >1  L < L0
Length measured when
object is at rest
V=0.1c
V=0.86c
V=0.99c
V=0.9999c
Length contraction
(Lorentz-Fitzgerald contraction)
George Francis FitzGerald
(1851-1901)
Born : Ireland
Moving clocks run slower
t
t0
t= g t0
t = t0
1
1 – v2/c2
v
g >1  t > t0
Relativistic mass increase
m0 = mass of an object when it
is at rest  “rest mass”
m = g m0
mass of a moving
object increases
by the g factor
as vc, m
as an object moves
faster, it gets
harder & harder
to accelerate
g
v=c
Albert Einstein"
"The mass of a
body is a measure
of its energy
content"
“A theory can be proved by experiment; but
no path leads from experiment to the birth
summary
• Moving clocks run slow
• Moving objects appear shorter
• Moving object’s mass increases
If there are any suggestions
or comments
feel free to write to
my mail in the first slide
Thank you all
Special-theory-of-Relativity given by the great scientist albert einstein in 1905

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Special-theory-of-Relativity given by the great scientist albert einstein in 1905

  • 1. Power point presentation By NEMANI.V.V.S.N.MURTY, M.Sc., Lecturer in Physics S.K.B.R.College , AMALAPURAM E.G.Dt , Andhra Pradesh E-mail : vvsmnemani@gmail.com
  • 2.
  • 3. “The laws of physics are the same in all inertial frames." “The speed of light is constant in all frames." The Postulates of the Special Theory of Relativity Special Theory of Relativity was developed by Albert Einstein in 1905 Albert Einstein (1879-1955 ) Born: Germany
  • 4. • Given two frames, one moving at constant velocity with respect to the other, how do we transform the coordinates? • The traditional answer would have been: z y x x' y' z' v Galilean Transformations Galileo Galilei (1564 -1642 ) Born : Italy
  • 5. Lorentz transformations Hendrik Antoon Lorentz Nationality : Netherlands (1853 -1928)
  • 6. Values of g - chart v g =1/(1-v2/c2) 0.01 c 1.00005 0.1 c 1.005 0.5c 1.15 0.6c 1.25 0.8c 1.67 0.9c 2.29 0.99c 7.07 1.00c  Larger than c Imaginary number
  • 7. Plot results: 1 1 – v2/c2 g = v=c x x x x x  Never-never land
  • 8. • Lorentz and Fitzgerald never denied the existence of ether. They postulated an independent effect ("contraction") that masked its visible consequences.  However Poincare, in 1900, asked the question: "Does the ether really exist?" Jules Henri Poincaré (1854–1912) Residence France Nationality French
  • 9. Michelson-Morley No aether wind detected: 1907 Nobel Prize Morley (1838-1923)
  • 12. Derivation of expression for fringe shift • The time taken by the light ray to travel the longitudinal path t1= • The time taken by the light ray to travel the Transverse path t2 = • Time difference = t1- t2 = • If the apparatus is rotated through 900 , then it will become t2- t1 • Time interval between original position and after rotated through 900 = = 2(t1- t2) = • Fringe shift = • Where v = 3104 m/s, c = 3108 m/s, d = 11 m, and  = 600 nm = 60010-9 m • Hence 0.4 of fringe. • The apparatus was able to measure a fringe shift of 0.01 of fringe. But Michelson and Morley could not observe any fringe shift experimentally. This is the negative or null result . Hence they concluded that there is no ether medium. 2 2 2 1 d v c c        2 2 2 1 2 d v c c        2 3 dv c T  2 3 2dv c 2 2 2 c T dv n c     = = n  =
  • 13.
  • 15. Length contraction man on rocket Time = t0 =t/g Length = vt0 L0 v time=t L0 = vt =vt/g =L0/g
  • 16. Moving objects appear shorter L= L0/g g >1  L < L0 Length measured when object is at rest V=0.1c V=0.86c V=0.99c V=0.9999c
  • 17. Length contraction (Lorentz-Fitzgerald contraction) George Francis FitzGerald (1851-1901) Born : Ireland
  • 18. Moving clocks run slower t t0 t= g t0 t = t0 1 1 – v2/c2 v g >1  t > t0
  • 19. Relativistic mass increase m0 = mass of an object when it is at rest  “rest mass” m = g m0 mass of a moving object increases by the g factor as vc, m as an object moves faster, it gets harder & harder to accelerate g v=c
  • 20. Albert Einstein" "The mass of a body is a measure of its energy content" “A theory can be proved by experiment; but no path leads from experiment to the birth
  • 21. summary • Moving clocks run slow • Moving objects appear shorter • Moving object’s mass increases
  • 22. If there are any suggestions or comments feel free to write to my mail in the first slide Thank you all