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Discrete Math II - 8.2.4 Non-Homogeneous Linear Recurrence Relations
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Our final lesson (for a bit) on solving recurrence relations introduces us to non-homogeneous recurrence relations. This occurs when, in addition to using previous values in our sequence, we also use a function of n to determine subsequent values. You should already be familiar with solving homogeneous recurrence relations before watching this video.
Video Chapters:
Intro 0:00
What is a Non-Homogeneous Recurrence Relation 0:06
Guessing the Form of the Non-Homogeneous Recurrence Relation 1:53
Practice 1 F(x)=2n 4:20
Practice 2 F(x)=2^n 15:29
Up Next 21:40
This playlist uses Discrete Mathematics and Its Applications, Rosen 8e
Power Point slide decks to accompany the videos can be found here:
The entire playlist can be found here:
Video Chapters:
Intro 0:00
What is a Non-Homogeneous Recurrence Relation 0:06
Guessing the Form of the Non-Homogeneous Recurrence Relation 1:53
Practice 1 F(x)=2n 4:20
Practice 2 F(x)=2^n 15:29
Up Next 21:40
This playlist uses Discrete Mathematics and Its Applications, Rosen 8e
Power Point slide decks to accompany the videos can be found here:
The entire playlist can be found here:
Discrete Math II - 8.4.2 Readiness for Generating Functions - Power Series and Fundamental Identity
Discrete Math II - 8.2.1 Solving First-Order Linear Homogeneous Recurrence Relations
Composition of relations | MISTAKE - explained RoS instead of SoR and vice versa | otherwise correct
Discrete Math II - 8.2.2 Solving Second-Order Linear Homogeneous Recurrence Relations
Discrete Math II - 8.1.1 Applications of Recurrence Relations
Discrete Math II - 8.4.7 Solve Recurrence Relations with Generating Functions
Composition of Relation with Itself
RELATIONS - DISCRETE MATHEMATICS
Discrete Math II - 8.2.4 Non-Homogeneous Linear Recurrence Relations
Hasse Diagram with Example (Discrete Mathematics) Order relation & Lattice
Partitions of a Set | Set Theory
Solving congruences, 3 introductory examples
Equivalence Relation
Types of Relations (Part 1)
Representation of Relations
Discrete Random Variables The Expected Value of X and VarX
Discrete Math II - 5.3.1 Recursively Defined Functions and Sets
Poset (Lower and Upper Bounds)
Poset (Minimal and Maximal Elements)
Recurrence Relations Problem 1 - Recurrence Relation - Discrete Mathematics
Discrete Math II - 10.3.2 Graph Isomorphisms
Hasse Diagram
The Hardest Math Test
Nested Quantifiers (Solved Example 1)
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