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How are nonspherical particles dealt with in particle size analysis?

Short Answer

Expert verified

Every shape has a measurement that is equivalent to the spherical particle's measurement. Hence, measurements of nonspherical particles are equal to spherical observations.

Step by step solution

01

Concept Introduction

In material science, particle size is one of the most essential properties, and it is required in many experiments such as sedimentation techniques, laser diffraction, microscopic image analysis, dynamic light scattering, optical particle counting, electro zone sensing, and so on.

02

Explanation

  • There are three different forms of particle size characterization- isometric particles, oblate particles, and prolate particles.
  • Equivalent diameters can be estimated based on particle shape.
  • Other size measurement units used to determine particle sizes are Martin's diameter and Feret diameters.
  • The particle might have a spherical, isometric, convex, or concave form.
  • Different characteristics are used to examine the particles based on their shapes, such as the diameter of the particle if it is spherical.
  • Surface area and volume can be determined using this value.
  • In the case of cubic particles, the maximum length of the particle is regarded as the diameter.
  • As a result, in the case of non-spherical particles, the parameters that define them are transformed to the sphere's corresponding measurement.
  • The size characterization of a particle is, however, dependent on the form of the particle, but, each of these shapes has measurements that can be converted to sphere equivalent data.
03

Final answer

In spite of having different shapes, each of these non-spherical particles have measurements that can be converted into or are equivalent to the measurement of a sphere.

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Most popular questions from this chapter

For polystyrene spheres of 10.0ฮผmdiameter in water and the same density as in Problem 34-12at 20ยฐC, how long will it take the particles to move from an initial radius of 70mmto an analytical radius of 80mmin a centrifugal field of 10,000rpm? What is the centrifugal acceleration in Gat10,000rpm?

What is the major problem presented by particle size analysis?

What is a cumulative undersize particle distribution?

(a) Use an Internet search engine to find laser diffraction instruments made by a commercial company (try Malvern, Sympatec, Shimadzu, Beckman Coulter, or Horiba). Choose a specific instrument and describe its operation. What laser is used? What is the detection system? Give typical values of accuracy and precision.

(b) What ranges of particle sizes can the chosen instrument determine?

(c) What types of sampling accessories are available for the instrument? What sample cells are available?

(d) What is the size of the instrument?

(e) What models does the software use to determine particle sizes?

(f) Are any options available to automate particle size analysis?

(g) Use a search engine to find a paper in the literature that uses laser diffraction to determine particle sizes. Describe the application in detail.

A polystyrene particle of the same density as in Problem 34-12settles, moving from a starting radius of 70mmto an analytical radius of 80mmin 2.9sin a centrifugal field of 9000G. If the particle is in an aqueous solution at 20ยฐC, what is the Stokes diameter?

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