Welcome to JAAN's science class!!
Big hi to all of you! I'm an undergraduate following a Bsc in bioscience. Trust me I know the feeling of surfing around the net for ages and getting nothing in return! Or getting something worthless for the time we spent surfing. So I started this blog adding the science stuff I have noted which I think might help someone in their home work. Ok then enjoy!
Showing posts with label physical chemistry. Show all posts
Showing posts with label physical chemistry. Show all posts
24 June 2012
27 April 2012
Use of colorimeter for the determination of the concentration of a solution
Absorbance is
important in determining concentration of a substance in a sample through
colorimeter analysis. Colorimeter measures the intensity of colour and light
transmittance by the sample to achieve the concentration. When a beam of light
passes through a coloured solution, the amount of light absorbed depends on the
nature of the molecules absorbing the light, their concentration and thickness
(path length) of the solution. The ratio of transmitted intensity to original
intensity s known as the “transmittance”, T.
Transmittance
(T) = I/I0
I =
intensity of the transmitted light
I0
= intensity of incident light
The Beer- Lambert law
states that there is a logarithmic dependence between the transmittance and the
absorbance. Therefore the transmittance is expressed in terms of absorbance;
Absorbance
(A) = -log10 T
= -log10
(I/I0)
According to this, the
absorbance becomes linear with concentration considering;
A =
ℰ ℓ C
ℰ = Molar absorbance coefficient
ℓ
= path length
C =
concentration of the solution
Therefore in dilute
solution,
A = -log10
(I/I0) = ℰ ℓ C
Molar absorbance
coefficient indicates the absorbance under a standard set of conditions, i.e.
the light travelling 1cm through a solution of 1moldm-3. In a
material with a low absorption coefficient, light is poorly absorbed and vise
versa. This depends on the material and on the wave length of the light.
When using the
colorimeter the path length i.e. the width of the glass cell is constant. Also the
concentration of one solution used at one specific wave length. Therefore ℰ is also constant through the measurements. This shows
out clear relationship between the absorbance and the concentration.
A ∝ C as ℓ and ℰ are constant
The glass cell/
container with plane parallel faces are transverse by monochromatic radiation
in the colorimeter. If the glass cell is filled with non absorbing solution,
there is 100% transmittance; therefore the absorption would be zero.
Colorimeter applies
only in relation to the visible region. Also Beer- Lambert law is applicable
for 0.800-0.200 absorbances.
In the experiment,
firstly the absorbance reading of the colorimeter should be zeroed using
distilled water as distilled water is used to prepare the solutions.
Also
before taking the measurements of the absorbance value in each solution, the
glass cell should be washed with distilled water in order to prevent
interferences to the reading. It is important not to touch the two smooth surfaces
of the glass cell and wipe out the additional drops remain on the surfaces of
the glass cell, using a tissue. Otherwise the beam of the radiation would be
scattered incorrectly and interfere the accuracy of the reading.
When filling the cell,
air bubbles should not be remained inside the cell as it would decrease the
absorbance value.
When refilling a glass
cell with a different solution, small amount of the new solution should be used
to rinse the cell before filing as it would give more accurate results.
Spectrophotometer also
uses a monochromatic light to pass though a solution and measure its
absorbance. The principle of spectrophotometer and colorimeter is same but a
colorimeter can only use one wavelength at a time and have a fixed number of wavelengths
that can be used. Also they have to be in visible range only.
A spectrophotometer
on the other hand can not function like a colorimeter but take a spectrum of a
solution across the entire wave spectrum especially in UV – IR. Therefore use
of spectrophotometer is beneficial than a colorimeter and useful to determine
concentration of unknown solutions.
30 May 2011
Fundamentals of thermodynamics:- 1st law, 2nd law and 3rd law short notes
· Deals with energy and the energy changes.
Thermodynamics can only give information about a system when it is at equilibrium state; a time-invariant state.
When it is based on the concept of equilibrium it’s known as “Equilibrium thermodynamics”.
When it is based on the concept of time-invariant state it’s known as “Thermodynamics of Steady state” or “non-equilibrium thermodynamics”.
Equilibrium thermodynamics: - Only with closed and isolated systems.
System
· Open: Both matter and energy can transfer between system and surroundings.
· Closed: Only energy can transfer.
· Isolated: Neither energy nor matter can transfer.
· Homogenous system: Consists of a single phase.
· Heterogeneous system: Consist of two or more phases.
Isothermal: Constant T
Isobaric: Constant P
Isochoric: Constant V
Adiabatic: No heat transfer between the system and the surroundings.
Heat and work do not belong to system and are NOT properties of thermodynamics.
They are operations which performed on the system to alter its energy.
Properties
· Extensive: Describe and depend on the size of the system. (Mass, volume, pressure…)
· Intensive: Does not depend on the size of the system. (Molar volume, Molecular weight, Temperature…)
First law
Introduces the concept of internal energy.
· DQ = U + W
From 1st law;
When isothermal: DU= 0
DQ = DW
At constant volume: DW = 0
DQ = DU
W = - PDV it is a minus value for a closed system in expansion
W=nRTln.Vf / Vi Can be taken for an isothermal expansion of a gas
Heat capacity
C=dQ/dT
At constant P: Cp= (dH/dT)p
At constant V: Cv= (dU/dT)v
To know how the reaction proceeds we need to know;
· Enthalpy-H
· Entropy-S
Enthalpy
DHo = å n Hoproducts - å n Horeactants
DH = U + PV
DH = CpdT (as above mentioned in heat capacity)
DH = mCDǾ
Second Law
Describes entropy. Entropy is an idea of randomness in a reaction.
S>0 reaction is spontaneous
S<0 reaction is non spontaneous
S=0 reaction is at equilibrium
· DS = DQ/T
At constant pressure
DS = DH/T
Also;
DSuniverse = DSsystem + DSsurroundings
DSo = å n Soproducts - å n Soreactants
Third law
Absolute Entropy, S, = 0 at 0 Kelvins for a perfect crystal of a pure substance.
DG, Gibbs Free Energy
The maximum amount of energy available to do useful work on the surroundings.
· DG = D H – T D S
DG < 0 (-) Spontaneous
DG > 0 (+) Spontaneous in the opposite direction DG = 0 equilibrium
· DGo = DHo - T DSo
DS (+), DH (-) Spontaneous at all temperature
DS (+), DH (+) Spontaneous at high temperatures (where exothermicity is relatively unimportant)
DS (-), DH (-) Spontaneous at low temperatures
(where exothermicity is dominant)
DS(-), DH (+) Process not spontaneous at any temperature (reverse process is spontaneous at all temperatures)
· DG = DGo + RT ln Q
Q = Reaction Quotient.
Free energy at equilibrium
· G = 0
· So DGo = -RT ln Qequilibrium
Qequiliibrium = Kp (gases)
= Kc (solution)
Subscribe to:
Posts (Atom)
