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BS yr4 01 03 07 001 043B LEVEL : LAGOS STATE UNIVERSITY, JO FACULTY OF ARTS DEPARTMENT OF Theater ARTS & MUSIC (THA UNIT) LAGOS STATE UNIVERSITY C U UM TI 0 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 0 0 0
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Start by organizing your notes with headings and subheadings. This will help you identify the different topics within combinatorics and make it easier to review later.
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Take concise notes during lectures or while studying. Focus on key concepts, formulas, and examples discussed by the instructor or found in textbooks. It is important to capture the main ideas and any important details that may be relevant to your understanding of combinatorics.
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Use diagrams and visual aids when necessary. Combinatorics often involves visual representations, such as graphs, trees, or tables, which can help you better understand and remember the concepts. Make sure to include any important diagrams in your notes.
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Use abbreviations and symbols to make your notes more efficient. For example, you can use symbols for "factorial" (!), "choose" (C or nCr), or "permutation" (P or nPr), which are commonly used in combinatorics. This can save you time when reviewing and studying your notes.
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Review and revise your notes regularly. Combinatorics can be a complex subject, so it is important to review your notes frequently to reinforce your understanding. Consider rewriting or summarizing your notes in your own words to ensure comprehension.

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Students studying combinatorics in mathematics or computer science courses benefit from taking notes to reinforce their understanding and aid in exam preparation.
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Researchers or professionals in fields such as computer science, statistics, or cryptography may also find it useful to have notes on combinatorics for reference in their work.
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Anyone interested in expanding their knowledge or curiosity about combinatorics can benefit from taking notes to learn and explore the subject further.
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Notes on combinatorics are a collection of mathematical concepts and techniques related to counting, arranging, and combining objects.
Individuals studying combinatorics or working in fields that require knowledge of combinatorics may be required to submit notes on the topic.
Notes on combinatorics can be filled out by organizing formulas, theorems, and examples related to combinatorial mathematics.
The purpose of notes on combinatorics is to serve as a reference guide for individuals studying or working with combinatorial mathematics.
Notes on combinatorics should include definitions, examples, and proofs of combinatorial concepts.
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