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Mathematics
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Differential Equations (Fall 2011) (M-I-T)
>>
First Order Differential Equations (M-I-T)
First Order Differential Equations (M-I-T)
(10 Lectures Available)
S#
Lecture
Course
Institute
Instructor
Discipline
1
Basic DE's and Separable Equations (M-I-T)
First Order Differential Equations (M-I-T)
MIT
Prof. Arthur Mattuck, Prof. Haynes Miller, Jeremy Orloff, and Dr. John Lewis
Basic and Health Sciences
2
Complex Arithmetic, Euler's Formula (M-I-T)
First Order Differential Equations (M-I-T)
MIT
Prof. Arthur Mattuck, Prof. Haynes Miller, Jeremy Orloff, and Dr. John Lewis
Basic and Health Sciences
3
Euler's Method (M-I-T)
First Order Differential Equations (M-I-T)
MIT
Prof. Arthur Mattuck, Prof. Haynes Miller, Jeremy Orloff, and Dr. John Lewis
Basic and Health Sciences
4
Exploration of the Amplitude and Phase: First Order Applet (M-I-T)
First Order Differential Equations (M-I-T)
MIT
Prof. Arthur Mattuck, Prof. Haynes Miller, Jeremy Orloff, and Dr. John Lewis
Basic and Health Sciences
5
First Order Autonomous Equations (M-I-T)
First Order Differential Equations (M-I-T)
MIT
Prof. Arthur Mattuck, Prof. Haynes Miller, Jeremy Orloff, and Dr. John Lewis
Basic and Health Sciences
6
Geometric View of DE's: Direction Fields, Integral Curves (M-I-T)
First Order Differential Equations (M-I-T)
MIT
Prof. Arthur Mattuck, Prof. Haynes Miller, Jeremy Orloff, and Dr. John Lewis
Basic and Health Sciences
7
Linear First Order ODE's: Definition (M-I-T)
First Order Differential Equations (M-I-T)
MIT
Prof. Arthur Mattuck, Prof. Haynes Miller, Jeremy Orloff, and Dr. John Lewis
Basic and Health Sciences
8
Separable Equations (M-I-T)
First Order Differential Equations (M-I-T)
MIT
Prof. Arthur Mattuck, Prof. Haynes Miller, Jeremy Orloff, and Dr. John Lewis
Basic and Health Sciences
9
Solutions to Constant Coefficient Linear First Order ODE's (M-I-T)
First Order Differential Equations (M-I-T)
MIT
Prof. Arthur Mattuck, Prof. Haynes Miller, Jeremy Orloff, and Dr. John Lewis
Basic and Health Sciences
10
Three Proofs of the Basic Trigonometric Identity (M-I-T)
First Order Differential Equations (M-I-T)
MIT
Prof. Arthur Mattuck, Prof. Haynes Miller, Jeremy Orloff, and Dr. John Lewis
Basic and Health Sciences
Basic and Health Sciences
Biology
Chemistry
Mathematics
Physics
Medicine
Test Prep
Applied Sciences
Agricultural Science
Computer Science
Earth, Atmospheric, and Planetary Sciences
Energy
Engineering
Healthcare
Social Sciences
Business and Finance
Economics
English
History
Arts and Humanities
Law
Literature and Linguistics
Management
Marketing
Mass Communication
Philosophy
Physical Education
Political Science
Psychology
Sociology