Eigenvalues Study guides, Study notes & Summaries
Looking for the best study guides, study notes and summaries about Eigenvalues? On this page you'll find 173 study documents about Eigenvalues.
Page 2 out of 173 results
Sort by
-
PCA - PROCEDURAL OPTIONS IN PCA ACTUAL EXAM QUESTIONS AND ANSWERS
- Exam (elaborations) • 5 pages • 2024
- Available in package deal
-
- R278,18
- + learn more
What three methods test for normal distribution of variables 
Person's correlation (r), Z score, Kolmogorov-Smirnov test 
 
 
 
What is the Kolmogorov-Smirnov Test 
Compares distribution to perfect normal distribution with same mean and variance. It is very strict 
 
 
 
How do you calculate the Z score 
Z=(value-mean)/standard deviation 
 
 
 
What Z score indicates normal distribution 
<+/-2 
 
 
 
What is Tabachnick and Fidells (2001) rule for sample size 
"It is comforting to have at le...
-
COMPLETE - Elaborated Test Bank for Differential Equations-Theory,Technique and Practice 3Ed. by Steven G. Krantz.ALL Chapters (1-13)included with 133 pages of questions
- Exam (elaborations) • 140 pages • 2023
-
- R345,38
- + learn more
COMPLETE - Elaborated Test Bank for Differential Equations-Theory,Technique and Practice 3Ed. by Steven G. Krantz.ALL Chapters (1-13)included with 133 pages of questions. 
Differential Equations-Theory,Technique and Practice 3Ed. by Steven G. Krantz 
 
1. What Is a Differential Equation? 
1.1 Introductory Remarks 
1.2 A Taste of Ordinary Differential Equations 
1.3 The Nature of Solutions 
 
2. Solving First-Order Equations 
2.1 Separable Equations 
2.2 First-Order Linear Equations 
2.3 Exact E...
-
Summary: MAT3706 - Ordinary Differential Equations
- Summary • 72 pages • 2022
-
- R69,95
- 1x sold
- + learn more
Summary of Differential Equations with Boundary-value Problems, ISBN: 0741 for MAT3706 - Ordinary Differential Equations UNISA
-
COMPLETE - Elaborated Test Bank for Differential Equations-Theory,Technique and Practice 3Ed. by Steven G. Krantz.ALL Chapters (1-13)included with 133 pages of questions
- Exam (elaborations) • 140 pages • 2023
-
- R345,38
- + learn more
COMPLETE - Elaborated Test Bank for Differential Equations-Theory,Technique and Practice 3Ed. by Steven G. Krantz.ALL Chapters (1-13)included with 133 pages of questions. 
Differential Equations-Theory,Technique and Practice 3Ed. by Steven G. Krantz 
 
1. What Is a Differential Equation? 
1.1 Introductory Remarks 
1.2 A Taste of Ordinary Differential Equations 
1.3 The Nature of Solutions 
 
2. Solving First-Order Equations 
2.1 Separable Equations 
2.2 First-Order Linear Equations 
2.3 Exact E...
-
Homework 6 Solutions Temple University PHYSICS 3701
- Exam (elaborations) • 9 pages • 2023
-
- R172,59
- + learn more
Department of Physics Temple University 
Introduction to Quantum Mechanics, Physics 3701 Instructor: Z.-E. Meziani 
Solution set for homework # 6 
April 16, 2013 
Exercise #2, Complement FVI, page 765 
Consider an arbitrary physical system whose four-dimensional state space is spanned by a basis of four 
eigenvectors |j, mzi common to Jˆ2 and Jz (j = 0 or 1; −j ≤ mz ≤ +j), of eigenvalues j(j + 1)¯h 
2 
and mz¯h, 
such that: 
J±|j, mz >= ¯h 
q 
j(j + 1) − mz(mz ± 1|j, mz ± 1 >...
Get paid weekly? You can!
-
AS_ Quiz 3 - PCA_ Advanced Statistics - Great Learning. Graded Quiz. Score 9/10
- Exam (elaborations) • 12 pages • 2023
-
- R191,79
- + learn more
AS_ Quiz 3 - PCA_ Advanced Statistics - Great Learning. Graded Quiz. Score 9/10 Go Back to Advanced Statistics Course Content AS: Quiz 3 - PCA Type : Graded Quiz Marks: 9 Q No: 1 Answer Corr ect Marks: 1/1 In PCA, the principal components are orthogonal to each other such that they become highly correlated which inturn reduces multicollinearity within the independent variables. True False Orthogonal Components become uncorrelated and reduce multicollinearity 2/8 Q No: 2 70-75% 100% 80-85% 60-65%...
-
Department of Physics Temple University Introduction to Quantum Mechanics, Physics 3701 - Solution set for homework # 6
- Exam (elaborations) • 9 pages • 2023
-
- R191,79
- + learn more
Department of Physics Temple University Introduction to Quantum Mechanics, Physics 3701 - Solution set for homework # 6 Consider an arbitrary physical system whose four-dimensional state space i s spanned by a basis of four eigenvectors jj; mzi common to J^2 and Jz (j = 0 or 1; -j ≤ mz ≤ +j), of eigenvalues j(j + 1)¯h2 and mz¯ h, such that: • a) Express in terms of the kets jj; mz >, the eigenstates common to J^2 and J^x to be denoted by jj; mx >. We must first form the matrix of t...
-
Lecture notes Mathematics II (MATH2011A) - ALGEBRA_Chapter_3
- Class notes • 35 pages • 2022
- Available in package deal
-
- R275,00
- 1x sold
- + learn more
This document clearly describes, with detailed notes and examples, how to evaluate/solve the following: 
~ Linear Spaces 
~ Bases 
~ Dimensions 
~ Independence 
~ Rank 
~ Eigenvalues and Eigenvectors 
~ Diagonalization 
~ The Characteristic Polynomial 
as taught by the University of the Witwatersrand. 
 
As a student, I am always searching for a great set of notes that I can rely on to ensure that I can achieve the best of my abilities. With this colour coded document, a second year can utili...
-
Math 225 Final Exam Questions with 100% Correct Answers
- Exam (elaborations) • 6 pages • 2023
- Available in package deal
-
- R218,67
- + learn more
If the columns of A are linearly dependent Correct Answer Then the matrix is not invertible and an eigenvalue is 0 
 
Note that A−1 exists. In order for λ−1 to be an eigenvalue of A−1, there must exist a nonzero x such that Upper A Superscript negative 1 Baseline Bold x equals lambda Superscript negative 1 Baseline Bold x . A−1x=λ−1x. Suppose a nonzero x satisfies Ax=λx. What is the first operation that should be performed on Ax=λx so that an equation similar to the one in the prev...
-
Linear Algebra for Engineering - Class Summary
- Class notes • 259 pages • 2023
- Available in package deal
-
- R153,39
- + learn more
Over 200 pages of detailed linear algebra notes, annotated course lessons and extra examples. Topics includes: 
- linear equations 
- matrices and determinants 
- row reduction 
- vector spaces 
- eigenvalues 
- diagonalization 
- complex numbers
That summary you just bought made someone very happy. Also get paid weekly? Sell your study documents on Stuvia! Discover all about earning on Stuvia