general properties of electromagnetic.pdf
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Instrumental Methods ofChemical Analysis
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CLASSIFICATION OF ANALYTICAL METHODS
Classical vs Instrumental
Qualitative instrumental analysis is that measured property
that indicates presence of analyte in matrix
Quantitative instrumental analysis is that magnitude of
measured property that is proportional to concentration of
analyte in matrix
Species of interest
All constituents including analyte.
Often need pretreatment - chemical extraction, distillation,
separation, precipitation
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INTRODUCTION
CLASSICAL:Qualitative- identification by color, indicators, boiling points,odors
Quantitative- mass or volume (e.g. gravimetric, volumetric)
INSTRUMENTAL:Qualitative- chromatography, electrophoresis and identification by measuring
physical property (e.g. spectroscopy, electrode potential)
Quantitative- measuring property and determining relationship to concentration
(e.g. spectrophotometry, mass spectrometry). Often, same instrumentalmethod used for qualitative and quantitative analysis.
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TYPES OF INSTRUMENTAL METHODS
PROPERTY EXAMPLE METHOD
Radiation Emission Emissionspectroscopy - fluorescence,phosphorescence, luminescence
RadiationAbsorption Absorptionspectroscopy -
spectrophotometry, photometry, nuclearmagnetic resonance, electron spin
resonance
Radiation Scaterring Turbidity,Raman
Radiation Refraction Refractometry, interferometry
Radiation Diffraction X-ray, electron
Radiation Rotation Polarimetry, circulardichroism
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TYPES OF INSTRUMENTAL METHODS
PROPERTY EXAMPLE METHOD
ElectricalPotential Potentiometry
Electrical Charge Coulometry
ElectricCurrent Voltammetry- amperometry,polarography
Electrical Resistance Conductometry
Mass Gravimetry
Mass-to-chargeRatio Mass spectrometry
Rate of Reaction Stopped flow, flow injectionanalysis
Thermal Characteristics Thermal gravimetry, calorimetry
Radioactivity Activation, isotope dilution
Often combined with chromatographic or electrophoretic methods
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INSTRUMENTS FOR ANALYSIS
Block diagram for the overall process of instrumental measurement.
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General Properties of
Electromagnetic
Radiation
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The electromagnetic radiation is looked at as
sinusoidal waves which are composed of a
combination of two fields.
An electric field (which we will use, in this course,
to explain absorption and emission of radiation
by analytes)
magnetic field at right angle to the electric field
(which will be used to explain phenomena like
nuclear magnetic resonance in the course of
special topics in analytical chemistry offered toChemistry students only).
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The classical wave model
The classical wave model describes
electromagnetic radiation as waves that have a
wavelength, frequency, velocity, and amplitude.
These properties of electromagnetic radiation can
explain classical characteristics of
electromagnetic radiation like reflection,
refraction, diffraction, interference, etc.
However, the wave model can not explain the
phenomena of absorption and emission of
radiation.
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We will only deal with the electric field of the
electromagnetic radiation and will thus
refer to an electromagnetic wave as an
electric field having the shape of a
sinusoidal wave.
The arrows in the figure below represent few
electric vectors while the yellow solid
sinusoidal wave is the magnetic fieldassociated with the electric field of the
wave.
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Wave Properties of
Electromagnetic Radiation
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Wave Parameters
1. Wavelength ()
The wavelength of a wave is the distance
between two consecutive maxima or two
consecutive minima on the wave. It can
also be defined as the distance between
two equivalent points on two successive
maxima or minima
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2. Ampli tude (A)
The amplitude of the wave is represented by
the length of the electrical vector at a
maximum or minimum in the wave.
In the figure above, the amplitude is the
length of any of the vertical arrows
perpendicular to the direction of
propagation of the wave.
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3. Frequency
The frequency of the wave is directly proportional to the
energy of the wave and is defined as the number of
wavelengths passing a fixed point in space in one
second.
4. Period (p)
The period of the wave is the time in seconds required
for one wavelength to pass a fixed point in space.
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5. Velocity (v)
The velocity of a wave is defined as the
multiplication of the frequency times the
wavelength. This means:
V =
The velocity of light in vacuum is greater
than its velocity in any other medium
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Since the frequency of the wave is a
constant and is a property of the source
The decrease in velocity of electromagnetic
radiation in media other than vacuum
should thus be attributed to a decrease in
the wavelength of radiation upon passage
through that medium.
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6. Wavenumber ()
The reciprocal of wavelength in centimeters
is called the wavenumber. This is an
important property especially in the study
of infrared spectroscopy.
= k
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Electromagnetic Spectrum
The electromagnetic radiation covers a vast
spectrum of frequencies and wavelengths. This
includes the very energetic gamma-rays
radiation with a wavelength range from 0.005
1.4 Ao to radiowaves in the wavelength range up
to meters (exceedingly low energy). However,
the region of interest to us in this course is rather
a very limited range from 180-780 nm. This
limited range covers both ultraviolet and visibleradiation.
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Mathematical Description of a
WaveA sine wave can be mathematically represented by theequation:
Y = A sin (t + )
Where y is the electric vector at time t, A is the amplitude ofthe wave, is the angular frequency, and is the phaseangle of the wave.
The angular frequency is related to the frequency ofradiation by the relation:
= 2
This makes the wave equation become:
Y = A sin (2t+ )
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Molecular Energy Levels
Molecules can have the following types of energyKinetic (due to motion)
Electronic (PE and KE of electrons)
Vibrational(oscillation of atoms in bonds)
Rotational
All except the KE are quantized
Emolecule
= Erotational
+ Evibrational
+ Eelectronic
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Molecular Energy Levels
Rotational
Energy Levels
Vibrational
Energy Levels
Ground
Electronic
State
Excited
ElectronicState
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Rotational Energy of a Diatomc Molecule
This type of Energy is associated with the overall rotation of the molecules with theatoms considered as fixed point mass
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A molecular vibration occurs when atoms in
a molecule are in periodic motion while the molecule as
a whole has constant translational and rotational motion.
The frequency of the periodic motion is known as a
vibration frequency, and the typical frequencies of
molecular vibrations range from less than 1012 to
approximately 1014 Hz.
Vibrational Energy