Eigenvectors - Study guides, Class notes & Summaries
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Lecture 16: Finding Eigenvalues and Eigenvectors
- Class notes • 3 pages • 2023
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Linear Algebra with Applications (Fifth Edition) by Otto Bretsch 
7.2 Finding the Eigenvalues of a Matrix 
7.3 Finding the Eigenvectors of a Matrix
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Lecture 2 - Linear Algebra, probability and information theory, optimization
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Lecture 2 - Linear Algebra, probability and information theory, optimization 
What are the two main types of array in python and what are their differences ? - correct answers 1. Lists: A list is a built-in Python data structure that can hold elements of any data type, including other lists. Lists are dynamic, which means they can grow or shrink in size as elements are added or removed. However, because lists are not stored in contiguous memory locations, they can be slower than arrays when acc...
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MAE284 Final UAH 150 Questions with Correct Answers
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Suppresses outputs to the command window and separates rows in an array. -Answer- Semicolon 
 
A student is attempting to create a function file named quiz1_quiestion4.m After three tries, they type a function header that work correctly. All four attempts are listed below. Which one of the listed function headers is error-free? -Answer- function [d, e] = quiz1_question4(a, b, c) 
 
The false position method is based on the false assumption that the function can be approximated by a(n)	? -Answer-...
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Mathematics for Business B: Summary + Notes + Exercises (Bridging MBA - KUL Brussels)
- Class notes • 124 pages • 2021
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ENGLISH SUMMARY FOR BRIDGING PROGRAM MBA at KUL 
Prof.: Verhaest Dieter 
Textbook: Essential Mathematics for Economic Analysis (5th edition), Pearson, 2017 (4610); 
 
This document contains a summary of the course content + own class notes + exercises with solutions. 
 
Course content: 
1. Definite and indefinite integrals of a function of one real variable 
(antiderivative and indefinite integral+ integration methods+ definite integral and area) 
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2. Differential equations of the f...
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Lecture 17: More About Eigenvalues/Eigenvectors
- Class notes • 3 pages • 2023
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Linear Algebra with Applications (Fifth Edition) by Otto Bretsch 
7.4 More on Dynamical Systems 
7.5 Complex Eigenvalues
And that's how you make extra money
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Lecture 15: Eigenvalues and Eigenvectors
- Class notes • 3 pages • 2023
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Linear Algebra with Applications (Fifth Edition) by Otto Bretsch 
7.1 Diagonalization
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MAT1503 Assignment 4 2021
- Other • 27 pages • 2021
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UNISA MAT1503 Linear Algebra Assignment FOUR of 2021 solutions. 
Topics covered are: 
Determinants of 2 by 2 matrices. 
Determinants of 3 by 3 matrices. 
Determinants of diagonal matrices. 
Properties of determinants. 
Cramer's rule. 
Eigenvalues. 
Eigenvectors.
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Lecture notes: Maths For Engineers and Scientists (Math1551): Vectors
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This set of Year 1 notes from Durham University's "Maths for Engineers" module provides a comprehensive overview of Vectors. It covers key topics including coordinates and bases, dot product, projections, lines and planes in 3D, distances, vector product, applications to mechanics, and eigenvalues and eigenvectors. The notes are packed with clear examples and detailed explanations, making complex concepts accessible and easy to understand. Ideal for engineering students seeking to excel in th...
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Determinants are fundamental mathematical objects used to analyze systems of linear equations, transformations, and geometric properties. In the context of IIT JEE Mains, understanding determinants is crucial for solving problems related to matrices, vect
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Key Topics: 
Definition and Properties: 
Learn the definition of determinants and explore their basic properties. 
Understand how to compute determinants of 2x2 and 3x3 matrices. 
Study properties such as linearity, scalar multiplication, and row/column operations. 
Cramer’s Rule: 
Discover Cramer’s Rule, which provides a method for solving systems of linear equations using determinants. 
Apply Cramer’s Rule to find unique solutions when the coefficient matrix is non-singular. 
Area and Vo...
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Linear Algebra
- Summary • 255 pages • 2024
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Linear algebra studies vector spaces and linear mappings between them. It involves matrices, determinants, eigenvalues, and eigenvectors, providing a foundation for various fields such as computer science, physics, and engineering.
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