Concept explainers
Interpretation:
Normal particle size distribution and Cumulative particle size distribution are to be described.
Concept introduction:
Most commonly particles in the form of spheres and have an equivalent volume with the sphere. Based on volume and other parameters many graphs can be determined for particle distribution
Answer to Problem 34.1QAP
Diameter and volumes etc. are taken as parameter in case of normal particle size distribution but Cumulative particle size distribution is the representation of fraction of particle versus size of particle.
Explanation of Solution
Generally,particles are represented as spheres and have an equivalent volume with the sphere. In order to describe particle size distributions D values are commonly used.
It is assumed that the density is constant; with a change in mass it may be interchangeable. Based on volume and other parameters many graphs can be determined for particle distribution. Parameters such as diameter and volumes which have particular values are taken in case of normal particle size distribution. Cumulative particle size distribution plot is plotted between fraction of particle and the size of particle.
Normal particle size distribution but Cumulative particle size distribution differs from each other in the prospectus of parameters. Normal particle size distribution takes Diameter and volumes as parameters and Cumulative particle size distribution
Case of Cumulative particle size distribution is taken as parameters.
Want to see more full solutions like this?
Chapter 34 Solutions
Principles of Instrumental Analysis
- Using the original definition of the momentum operator and the classical form of kinetic energy, derive the one-dimensional kinetic energy operator K=22m2x2arrow_forwardWhat is the degeneracy of an h subshell? An n subshell?arrow_forwardWhy is multiplying a function by a constant considered an eigenvalue equation?arrow_forward
- Explain why n=0 is not allowed for a particle-in-a-box.arrow_forwardUsing the original definition of the momentum operator and the classical form of kinetic energy, derive the one dimensional kinetic energy operator?arrow_forwardLinear function y=x Find real life examples of this functionarrow_forward
- A particle in a two-dimensional (2D) box; Show that ψ(x,y) is normalized and then calculate the value of <E> associated with the state described by ψ(x,y).arrow_forwardDraw scale vector diagrams to represent the states (i) l = 1, ml = +1, (ii) l = 2, ml = 0.arrow_forwardFrom the Gaussian (normal) error curve, what is the probability that a result from a population lies between 0 and +1 σ of the mean? What is the probability of a result occurring that is between +1 σ and +2σ of the mean?arrow_forward
- In a plot of ||2, the maximum maxima in the plot is/are called the most probable positions. What is/are the most probable positions for a particle-in-a-box when: a n=1 b n=2 c n=3 d Do you see a trend?arrow_forwardWrite (x,t)=eiEt/(x) in terms of sine and cosine, using Eulers theorem: ei=cos+isin. What would a plot of (x,t) versus time look like?arrow_forwardThe normalized wave function for a particle in a one-dimensional box in which the potential energy is zero is (x)=2/Lsin(nx/L) , where L is the length of the box (with the left wall at x=0 ). What is the probability that the particle will lie between x=0 and x=L/4 if the particle is in its n=2 state?arrow_forward
- Principles of Instrumental AnalysisChemistryISBN:9781305577213Author:Douglas A. Skoog, F. James Holler, Stanley R. CrouchPublisher:Cengage LearningPrinciples of Modern ChemistryChemistryISBN:9781305079113Author:David W. Oxtoby, H. Pat Gillis, Laurie J. ButlerPublisher:Cengage LearningPhysical ChemistryChemistryISBN:9781133958437Author:Ball, David W. (david Warren), BAER, TomasPublisher:Wadsworth Cengage Learning,
- Chemistry for Engineering StudentsChemistryISBN:9781285199023Author:Lawrence S. Brown, Tom HolmePublisher:Cengage LearningOrganic Chemistry: A Guided InquiryChemistryISBN:9780618974122Author:Andrei StraumanisPublisher:Cengage Learning