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chemistry part 1
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Cards (58)
Properties of Cathode Rays
Effect of
Electric Field
Charge
Effect of
Magnetic Field
Fluorescence
Shadow Formation
Path
Momentum
Energy
Penetration
Ionization
Chemical Change
X-ray Production
Charge
to
mass ratio
(e/m)
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Measurement of Charge to Mass Ratio (e/m) of Electron
1. Introduction
2. Experiment
3. Calculation
of e/m of
electron
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Millikan's Oil Drop Experiment
1.
Introduction
2.
Construction
3.
Working
4.
Charge
on
Electron
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Positive-Rays
or
Canal Rays
Introduction
Construction
Working
Properties of
Positive Rays
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Discovery of
Neutrons
Introduction
Experiment by
James Chadwick
Properties of
neutrons
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The Discovery of Nucleus (
Rutherford's Experiment
,
1910-11
)
1.
Experiment
2.
Rutherford's Conclusions
(Rutherford's Atomic Model)
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The discovery of
nucleus
(Rutherford's experiment,
1910-11
)
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Rutherford's experiment
Bombarding α-particles from a
radioactive
element on a thin
metallic
foil
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Rutherford's atomic model
An atom consists of a
small
heavy positively charged portion called
Nucleus
There is a negatively charged portion which surround the nucleus containing
electrons
called
extra-nuclear
portion or planetary
The number of protons in the nucleus is
equal
to the no of
electrons
in the planetary
The electrons
revolve
around the nucleus
The
centripetal
force is equal to the
electrostatic
force
Only a very small volume is occupied by the nucleus
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Drawbacks in
Rutherford's
atomic model
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According to the classical electromagnetic theory the revolving electron around nucleus should
lose energy continuously
and ultimately it should fall into the
nucleus
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If electron emits energy continuously, it should form
continuous spectrum.
But actually
line spectrum
is obtained
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Bohr's atomic theory
Another possible
structure
of atom proposed by Neil Bohr in
1913
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Bohr's atomic model
Electrons revolve around the
nucleus
in definite energy levels called
orbits
or shells
As long as an
electron
remain in a shell it never gains or losses
energy
The gain or loss of
energy
occurs within orbits only due to jumping of electrons from one
energy
level to another energy level
Angular momentum
(mvr) of an electron is equal to nh/2π
The
angular momentum
of an orbit depends upon its
quantum
number and it is an integral multiple of the factor h/2π
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Derivation of radius of an orbit of an atom
1. Centripetal force =
Electrostatic
force
2. Radius of a moving electron is
inversely
proportional to the
square
of its velocity
3. Velocity 'v' is determined from
angular
momentum
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Radius of an orbit = n^2 *
a_0
, where
a_0
is a constant
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Bohr's atomic model is applicable to
one
electron system
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Bohr's theory cannot explain the origin of the spectrum of multi-electrons or polyelectronic systems like
He
,
Li
, Be etc.
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Bohr's theory cannot explain the
fine
structure of
hydrogen
spectrum
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Bohr's
theory cannot explain the
Zeeman
effect and Stark effect
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According to
Heisenberg's
uncertainty principle, both the exact position and velocity of electron cannot be measured
simultaneously
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Schrodinger gave a wave equation for
hydrogen
atom and according to him, the probability of finding an electron can be
ascertained
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Plank's
quantum theory
Proposed by Max Plank in
1900
about the nature of
light
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Plank's quantum theory
Energy is not
emitted
or absorbed continuously, it is
emitted
or absorbed in the form of wave packets or quanta
The amount of
energy
associated with quantum of radiation is directly
proportional
to the frequency (ν) of radiation
Energy is
inversely
proportional to
wavelength
Energy is directly
proportional
to
wave number
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The display of spectral lines of
hydrogen
is called
hydrogen spectrum
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The first spectral lines were discovered in
1887
by Lyman and
Balmer
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Origin of hydrogen spectrum on the basis of Bohr's model
1. Excitation: Electrons of hydrogen atoms are excited to high energy levels
2. De-excitation:
Excited
electrons come back to lower
energy levels
and emit energy
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Bohr's prediction of wave number in hydrogen emission spectrum
Wave number =
R(1/n1^2
- 1/n2^2), where n1 and n2 are the
energy levels
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Spectral series in hydrogen spectrum
Lyman
series
Balmer
series
Paschen
series
Brackett
series
Pfund
series
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Lyman series lies in the
ultraviolet region
, Balmer series in the visible region, and Paschen, Brackett and Pfund series in the
infrared
region
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Wave numbers
Values lie in the
UV region
of the spectrum
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Limiting line
Difference between first level and infinite level is the
ionization energy
of
hydrogen
atom
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Lyman series
All lines have close values
Appear in the form of a
group
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Balmer series
Electrons fall back to n=
2
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Paschen series
Electrons
from
higher
levels fall back to n=3
Lines appear in
IR
region
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Brackett series
Electrons
from
higher
levels fall back to n=4
Lines lie in
IR
region
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Pfund series
Electrons
from
higher
energy levels fall back to n=5
Lines lie in
IR
region
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rays
Electromagnetic rays of very short wavelength produced when
cathode
rays hit a
heavy metal
target
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rays were discovered by
Wilhelm Roentgen
accidentally in
1895
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rays (name)
Since these rays were new, and of unknown nature and origin, Wilhelm Roentgen called them
X-rays
(X =
unknown
)
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