Related lectures (28)
Counting: Permutations and Combinations
Covers permutations and combinations with and without repetition, including examples with letters, fruits, bills, and equations.
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Covers counting problems using generating functions to find solutions.
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Summarizes counting principles, rules, and theorems in combinatorics with examples.
Counting: Permutations and Combinations
Covers permutation, combination, and the pigeonhole principle in counting problems.
Advanced Counting: Examples
Covers advanced counting techniques, including linear recurrence relations and generating functions, with examples from the Fibonacci sequence and differences between dice and poker cards.
Binary Coding: Channel Decoding
Explores binary channel decoding and vector spaces in coding theory.
Combinatorial Mathematics
Explores combinatorial mathematics, covering permutations, combinations, and binomial coefficients, along with probability and statistics concepts.
Counting: Combinations and Permutations
Covers the concepts of combinations and permutations in counting scenarios.
Extended Binomial Theorem
Explores the Extended Binomial Theorem and counting problems using generating functions.
Lebesgue Integral: Comparison with Riemann
Explores the comparison between Lebesgue and Riemann integrals, demonstrating their equivalence when the Riemann integral exists.

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