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CLASS 12 PHYSICS
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Sunil
Jangra
Sir Sunil
Jangra26
# Thomson Model of Atom (1898)
⑦ -Electron
⑦ ⑦ -
Positively Charged
⑦
⑦ ↓
Matter
⑦ ⑦ ⑦
⑦ ⑦
⑪ Plum
Pudding Model
⑪ An atom consists of a
positively charged sphere with 10
embedded in it .
⑪ An atom as a whole is
electrically neutral .
#
Rutherford's Nuclear Atom !1911}
-> Rutherford's
Planetary model
-
me
-
* - > -
-
-
->
↓
↑ve
change
Reford's a rations
-
- Most of the x-particles pass through the
gold foil without
any
L
deflection .
This shows that most of the space in an atom is
empty.
* Few
trely charged al
a particles defected through all a
large angles :
This shows that there is presence of positive
-
centre in the atom :
This positive centre is known as Nucleus .
X- very few a particles (bin 800) suffers deflection of 180 . This
shows that size of nucleus is very small (dense) .
/
↳ The volume occupied by the nucleus is
negligible compared to
the total volume of the atom .
This shows that radius of atom is
much
higher than that of nucleus . (size of nucleus is
goo times
me
the size of atomo
#e8 revolve around the nucleus.
Limitation of Thomson's Atomic model
It could not
explain large angle scattering of -particles.
~ failed to
explain the
stability of an atom .
⑪ It could not explain the
origin of
Peseries of
hydrogen and other atoms,
Impact Parameter (D) Veveimy3 .
The perpendicular distance of the
velocity vector of icle from
- - -
the central line of the nucleus ,
when the particle is far
away
-
from the nucleus is called impact parameter .
b =
1
zeot(02)
ATTE,
K
2 atomic Number
K
=
kinetic
energy .
- me
OF
angle of scattering .
Distance of Closest Approach ((o)
At the distance of closest approach whole kinetic
energy of
alpha particle is converted into potential energy
:
% =
2
zee
O
2 = atomic Number
me
K
=
kinetic
energy.
~
-
les
a-parl
- -
③
-
5kr Nucleus
*
K.
E
=
P.
E
-ea
e
gr
Nucleus
-
small ->
dense
.
↓
+vely
changed.
- - -
-
-
# limitations of Rutherford's Atomic Model
↳ Rutherford's atomic model failed to
explain the
eity
of electrons
in a circular path.
m
e
↳ Rutherford atomic model cannot explain atomic line spectrum.
n
e
e
⑪ The Bohr
Hydrogen Atom (Bohr's Model of atom)
↳
Stationary Orbit
ener w
· An electron moves
only in Certain circular orbits
"In
stationary orbit electron does not emit radiation
~ There is definite energy associated with each stable orbit .
~ An atom radiates
energy
~ only when it makes a transition
- mee
from one of these orbits to another ·
- - -
<Energy is radiated in the form of a photony ·
S
-
exicted state
E= hy
round
- - -
- nee nee
-
-
- - -
-
-
-
- -
-
- - - - o
-
L= MY L = R b
mir= ⑪
-
-
2x
n
e
e
e - -
e - e e
&
EgTEf
E ?
Ye
High Energy State
Lower
Energy
Ef State
Eg -Eg
=
hf
Derivation
ACC to Bohr's (H-atom) <Ip,
1e]
⑧
my Fe ratee
F =
- -
-
+
Ve A I 4,2 p2
⑭
Fo
↳
- . . .
-- 2
=
r
E r
My
-
r
=
4mi
using
value of y
- 27
137302=
0 . 529 e
r =
-
em te
- STMe
r
=
0 . 529A
vertimee set
In =
0 .
329
Ax Radiusotoht
velocity of e0
=
r
x =
here
H =
2=
1
x =
E *=
1
y =
e2 x =
e
=
2:
18x10
-
2nhSo
Y
=
20
18x10xvadity
R
=
Rydberg's constant
R
=
10097 X107m'
Ey ToG =
K.
E + P.
2
x =
E
kinetic
energy-
mi Potential Energy
=>
= (g)
v =
E Un
=
20
imzez
W = -
ze
- -
k =
1mxzes 45TE
me*
- --
-ne
!)
u = -
ze inze=
-ne
I 4 E
-
en
H-(2=
1)
H-atom 2=
1
k
=
me4 Eng
-
Ench
4 2
TE =
k .
G + P.
E k
=
me" O = -
M2 2
-
14
Ench trin'
E =
mec -
Mee
e
14= -
E E
=
-
me e
↳Sh Or
E =
meme
E = -
K
E =
U
8222 -E
E
=
-
Me
85h
I=1
Emer
=
E =
-
13 i
I n2
# spectral series of Hydrogen atom
X
↳ discrete
When the electron in a
Hom jumps from
Higher energy
- - -
level to
eenergy level , the difference of energies of
-
the two
energy levels is femed as
lation
of
cular
line .
wavelength ,
known as nee ↓
e8 e
Higher energy State
(Ei)
N
- E=
hf
Ef
Ef E =
-
Meeten
Lif=
E
, -Ef
ht =
- m" + in-
⑧Enh ↳Ent
by
=
me"[ii]
by
=
me"[ii]
C=
fX
C =
f
I
↳ =
meee"(n-- : ) me" = Constant .
(R).
88
= (ii) R
=
Rydberg's constant
R
=
10097 X107m'
↓
=
R2 ]
or =
&[ it ]
Energy Level Diagram E = -
13. 6 eX
T2
Lyman Brackett Pfund
n =
7 series series series
- 0 .
28 eV
n =
6 -
O 38 eV
n
=
5 *
0.ee
n =
4 * *
n =
3
* IF Y -
151eV
Paschen
series
n
=
2 vvvvv -
3.
40 eV
Balmer
series
ground state
n =
1 *** V -
13 .
6eV
LO ->
rq
=
1
R = 2
,
3,
4---
Bhai -
nf
=
2
4
=
3 ,
- - -
Pani-- 4
=
3 Hi
=
4 ,
- - -
Bi - -
n
=
4 4 =
5 ----
Piyo ->
ng=
5
n
=
6 . - - - -
↑
=
R
-
]
⑪
Lyman series
n =
1 n = 2
,
3
,
4,
5 . . -
[U.
Y region]
⑪ Balmer series
visible region?
nf
=
2 4
,
=
3
,
4,
5-----
Low
~ Paschen Series
[ infrared
region] xmp
n
=
3 4
,
= 4,
5 -----
⑭ Brackett Series
(infrared region]!
Low
nf
=
4 1
,
=
3,
6
,
7-- ...
High
⑪ pfund Series <infrared region ?
nq
=
5 4
p
=
6
,
7- - - -
0
Yo .
of spectral line
n = n
=
1
N =
(4=-n , ) (H2-
n
,
+
1)
- N=Best
See
2
Ionization
The process of knocking an electron out of the atom
is called Ionization :
Ionization
energy
The
energy required ,
to knock an electron
completely out
of the atom ·
Ionization
energy
=
13 EV
n2
DE BROGLIE'S EXPLANATION OF BOHR'S SECOND
POSTULATE OF QUANTISATION
MY =
h
e-Broy e ->
kave like
25
properties
stationary Orbit
↓
No emission of radiation.
Orbit
r
55 ↳ No wave
or
e
4 No
energy
loss .
2strn
=
nx
2st=
my
MY =
↳
EST
-
- e
-
-
d
(iii) AxxP= I
- -
e n -
~
Thank-you

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Modern physics ch 12zzzzzzzzzzzzzzzzzzzzzzzzzz

  • 3. # Thomson Model of Atom (1898) ⑦ -Electron ⑦ ⑦ - Positively Charged ⑦ ⑦ ↓ Matter ⑦ ⑦ ⑦ ⑦ ⑦ ⑪ Plum Pudding Model ⑪ An atom consists of a positively charged sphere with 10 embedded in it . ⑪ An atom as a whole is electrically neutral .
  • 4. # Rutherford's Nuclear Atom !1911} -> Rutherford's Planetary model
  • 5. - me - * - > - - - -> ↓ ↑ve change
  • 6. Reford's a rations - - Most of the x-particles pass through the gold foil without any L deflection . This shows that most of the space in an atom is empty. * Few trely charged al a particles defected through all a large angles : This shows that there is presence of positive - centre in the atom : This positive centre is known as Nucleus . X- very few a particles (bin 800) suffers deflection of 180 . This shows that size of nucleus is very small (dense) . / ↳ The volume occupied by the nucleus is negligible compared to the total volume of the atom . This shows that radius of atom is much higher than that of nucleus . (size of nucleus is goo times me the size of atomo #e8 revolve around the nucleus.
  • 7. Limitation of Thomson's Atomic model It could not explain large angle scattering of -particles. ~ failed to explain the stability of an atom . ⑪ It could not explain the origin of Peseries of hydrogen and other atoms,
  • 8. Impact Parameter (D) Veveimy3 . The perpendicular distance of the velocity vector of icle from - - - the central line of the nucleus , when the particle is far away - from the nucleus is called impact parameter . b = 1 zeot(02) ATTE, K 2 atomic Number K = kinetic energy . - me OF angle of scattering .
  • 9. Distance of Closest Approach ((o) At the distance of closest approach whole kinetic energy of alpha particle is converted into potential energy : % = 2 zee O 2 = atomic Number me K = kinetic energy. ~ - les a-parl - - ③ - 5kr Nucleus * K. E = P. E -ea e
  • 11. # limitations of Rutherford's Atomic Model ↳ Rutherford's atomic model failed to explain the eity of electrons in a circular path. m e ↳ Rutherford atomic model cannot explain atomic line spectrum. n e e
  • 12. ⑪ The Bohr Hydrogen Atom (Bohr's Model of atom) ↳ Stationary Orbit ener w · An electron moves only in Certain circular orbits "In stationary orbit electron does not emit radiation ~ There is definite energy associated with each stable orbit . ~ An atom radiates energy ~ only when it makes a transition - mee from one of these orbits to another · - - - <Energy is radiated in the form of a photony · S - exicted state E= hy round
  • 13. - - - - nee nee - - - - - - - - - - - - - - - o - L= MY L = R b mir= ⑪ - - 2x n e e e - - e - e e &
  • 14. EgTEf E ? Ye High Energy State Lower Energy Ef State Eg -Eg = hf
  • 15. Derivation ACC to Bohr's (H-atom) <Ip, 1e] ⑧ my Fe ratee F = - - - + Ve A I 4,2 p2 ⑭ Fo ↳ - . . . -- 2 = r E r My - r = 4mi using value of y - 27 137302= 0 . 529 e r = - em te - STMe r = 0 . 529A vertimee set In = 0 . 329 Ax Radiusotoht
  • 16. velocity of e0 = r x = here H = 2= 1 x = E *= 1 y = e2 x = e = 2: 18x10 - 2nhSo Y = 20 18x10xvadity R = Rydberg's constant R = 10097 X107m'
  • 17. Ey ToG = K. E + P. 2 x = E kinetic energy- mi Potential Energy => = (g) v = E Un = 20 imzez W = - ze - - k = 1mxzes 45TE me* - -- -ne !) u = - ze inze= -ne I 4 E - en H-(2= 1) H-atom 2= 1 k = me4 Eng - Ench
  • 18. 4 2 TE = k . G + P. E k = me" O = - M2 2 - 14 Ench trin' E = mec - Mee e 14= - E E = - me e ↳Sh Or E = meme E = - K E = U 8222 -E E = - Me 85h I=1 Emer = E = - 13 i I n2
  • 19. # spectral series of Hydrogen atom X ↳ discrete When the electron in a Hom jumps from Higher energy - - - level to eenergy level , the difference of energies of - the two energy levels is femed as lation of cular line . wavelength , known as nee ↓ e8 e Higher energy State (Ei) N - E= hf Ef Ef E = - Meeten Lif= E , -Ef ht = - m" + in- ⑧Enh ↳Ent by = me"[ii]
  • 20. by = me"[ii] C= fX C = f I ↳ = meee"(n-- : ) me" = Constant . (R). 88 = (ii) R = Rydberg's constant R = 10097 X107m' ↓ = R2 ] or = &[ it ]
  • 21. Energy Level Diagram E = - 13. 6 eX T2 Lyman Brackett Pfund n = 7 series series series - 0 . 28 eV n = 6 - O 38 eV n = 5 * 0.ee n = 4 * * n = 3 * IF Y - 151eV Paschen series n = 2 vvvvv - 3. 40 eV Balmer series ground state n = 1 *** V - 13 . 6eV
  • 22. LO -> rq = 1 R = 2 , 3, 4--- Bhai - nf = 2 4 = 3 , - - - Pani-- 4 = 3 Hi = 4 , - - - Bi - - n = 4 4 = 5 ---- Piyo -> ng= 5 n = 6 . - - - -
  • 23. ↑ = R - ] ⑪ Lyman series n = 1 n = 2 , 3 , 4, 5 . . - [U. Y region] ⑪ Balmer series visible region? nf = 2 4 , = 3 , 4, 5----- Low ~ Paschen Series [ infrared region] xmp n = 3 4 , = 4, 5 ----- ⑭ Brackett Series (infrared region]! Low nf = 4 1 , = 3, 6 , 7-- ... High ⑪ pfund Series <infrared region ? nq = 5 4 p = 6 , 7- - - - 0
  • 24. Yo . of spectral line n = n = 1 N = (4=-n , ) (H2- n , + 1) - N=Best See 2
  • 25. Ionization The process of knocking an electron out of the atom is called Ionization : Ionization energy The energy required , to knock an electron completely out of the atom · Ionization energy = 13 EV n2
  • 26. DE BROGLIE'S EXPLANATION OF BOHR'S SECOND POSTULATE OF QUANTISATION MY = h e-Broy e -> kave like 25 properties stationary Orbit ↓ No emission of radiation. Orbit r 55 ↳ No wave or e 4 No energy loss . 2strn = nx 2st= my MY = ↳ EST
  • 28. d (iii) AxxP= I - - e n - ~