TITLE
Analysis of particles’ size and shape using microscope
OBJECTIVE
1. To analyse the
different sizes and shapes of particles under microscope.
2. To describe the
distribution of particle size and shape.
INTRODUCTION
Various methods have en used to determine
particle sizes and shapes. Microscopic analysis is one of the most simple and
widely used method in this case. It can determine
the diameter, shape, and surface area that cannot be determined with the unaided
eye. In this experiment, different sizes
and shapes of sands are used. The various sizes of sands used includes 355 µm, 500 µm, 850 µm and lactose. It was observed
carefully under the microscope and the observation were drawn at the end of the
experiment.
Sand is a naturally occurring granular material composed of finely
divided rock and mineral particles. It
exsits in various different sizes ranging from 0.0625 mm (or 1⁄16 mm)
to 2 mm. Fine sand is defined as particles
between 0.02 mm and 0.2 mm while course sand as those between
0.2 mm and 2.0 mm. It is used in this experiment as it is inert, easy
to obtain and economical.
METHOD
Materials and Apparatus: Sand particles with size of 355
µm, 500 µm, 850 µm, lactose and a
microscope.
PROCEDURE
1. 5 samples of different types of particles are
analyzed based on the size and shapes of given particles under the microscope.
2. The samples are examined using the magnification
of 4X10 and 10X10.
3. The shapes of particles are observed and sketched. The overall shape of particles
of each powder is described.
OBSERVATION
355 µm sand
Characteristic: almost same size, small,
irregular in shape
4 x 10 magnification 10 x 10 magnification |
500 µm sand
Characteristic: almost
same size, larger than 355 µm, irregular in shape
4 x 10 magnification 10 x 10 magnification |
850 µm sand
Characteristic: largest
size among all sands, irregular, irregular shape
4 x 10 magnification 10 x 10 magnification |
Various sizes sand
Characteristic:
different sizes, irregular shape
4 x 10 magnification 10 x 10 magnification |
Lactose
Characteristic: constant
size, very small size, mostly round
4 x 10 magnification 10 x 10 magnification |
QUESTIONS
1. Describe the various
statistical methods that can be used to measure the diameter of a particle.
There are a few statistical method that can be used in this case, which includes the Feret's diameter (F), Martin's diameter (M), Projected area diameter (da or dp), perimeter diameter, maximum chord and longest dimension. Feret's diameter (F) is the distance between two tangents on opposite sides of the particle and parallel to some fixed direction. While Martin's diameter (M) is the length of the line which bisects the particle image. The lines may be drawn in any direction which must be maintained constant for all image measurements. The projected area diameter is the diameter of a circle having the same area as the particle viewed normally to the plane surface on which the particle is at rest in a stable position. As for perimeter diameter, it is the diameter of a circle having the same circumference as the perimeter of the particle. For maximum chord, it is a diameter equal to the maximum length of a line parallel to some fixed direction and limited by the contour of the particle. Lastly, the longest dimension is a measured diameter equal to the maximum value of Feret's diameter.
There are a few statistical method that can be used in this case, which includes the Feret's diameter (F), Martin's diameter (M), Projected area diameter (da or dp), perimeter diameter, maximum chord and longest dimension. Feret's diameter (F) is the distance between two tangents on opposite sides of the particle and parallel to some fixed direction. While Martin's diameter (M) is the length of the line which bisects the particle image. The lines may be drawn in any direction which must be maintained constant for all image measurements. The projected area diameter is the diameter of a circle having the same area as the particle viewed normally to the plane surface on which the particle is at rest in a stable position. As for perimeter diameter, it is the diameter of a circle having the same circumference as the perimeter of the particle. For maximum chord, it is a diameter equal to the maximum length of a line parallel to some fixed direction and limited by the contour of the particle. Lastly, the longest dimension is a measured diameter equal to the maximum value of Feret's diameter.
.
2. Name the best statistical method for every sample that
has been used.
Feret’s diameter (F) is the best statistical method for the
samples. This is because the average
diameter can be obtained over many orientations nd the mean value can be
obtained for each particle diameter.
This in turn produce a more accurate average diameter as the it is taken
in more orientations.
DISCUSSION
From the results of
observation, it can be seen that there are various sizes and shapes of sands.
The sizes of the sands increases from the 355 µm, 500 µm, to
850 µm respectively. It is also observed that the
shapes of the sands are irregular and has some sharp and pointy edges. On the other hand, the lactose shows that the size of each particle is quite similar and constant. Lactose also exhibit regular shapes and it is seen mostly to be round and do not have sharp edges.
In this experiment, light microscope
is used to observe the sands and lactose for the particle size analysis. The microscope used is a compound microscope normally used in the laboratory. Light
microscope allows passing visible light to be transmitted through or reflected from the
sample through a single or multiple lenses to allow a
magnified view of the sample. The actual power or magnification of a compound optical microscope is the product of the powers of the ocular (eyepiece) and the objective lens. In this practical, we used objective lens of 4x and 10x and eyepiece of 100x. Therefore, it can give us magnifications of 400 and 1000 respectively. The observations
were then drawn.
As for the analysis of the particle size, Feret’s diameter (F) and Martin’s diameter (M) are among the methods that can be used. In short, Feret's diameter (F) is the distance between two tangents on opposite sides of the particle and parallel to some fixed direction. As for Martin's diameter (M) it is the length of the line which bisects the particle image. The lines may be drawn in any direction which must be maintained constant for all image measurements. The longest dimension can also be used as a measurement by equalling to the maximum value of Feret's diameter.
As for the analysis of the particle size, Feret’s diameter (F) and Martin’s diameter (M) are among the methods that can be used. In short, Feret's diameter (F) is the distance between two tangents on opposite sides of the particle and parallel to some fixed direction. As for Martin's diameter (M) it is the length of the line which bisects the particle image. The lines may be drawn in any direction which must be maintained constant for all image measurements. The longest dimension can also be used as a measurement by equalling to the maximum value of Feret's diameter.
CONCLUSION
There are various sizes for particles
like sands. However, lactose exhibit a more constant sizes and shapes.
The particle size analysis can be done
with the aid of a light microscope and later determined using Feret’s diameter
and Martin’s diameter.
REFERENCE
Physicochemical
Principals of Pharmacy (2nd Edition) AT Florence and D.Attwood, The Macmillan
Press Ltd.
Pharmaceutics,
The science of dosage form design (2nd Edition) Michael E.Alton Edinburgh
London New York Philadophia St Louis Sydney Toronto 2002.
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