Become a Permutations and Combinations Master

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Become a Permutations and Combinations Master provided by Udemy is a comprehensive online course, which lasts for 6 hours worth of material. Become a Permutations and Combinations Master is taught by Shilank Singh. Upon completion of the course, you can receive an e-certificate from Udemy. The course is taught in Englishand is Paid Course. Visit the course page at Udemy for detailed price information.

Overview
  • Learn everything from Permutations and Combinations with 60+ solved examples

    What you'll learn:

    • Fundamental Principal of Counting
    • Factorial
    • Different cases of Permutations such as word formation, Circular Permutations, etc.
    • Different cases of Combinations such as selection of teams.
    • Application of Permutations and Combinations to Number Theory
    • Division into Groups
    • Arrangements in Groups
    • Derangements
    • Application of Multinomial Theorem to solve problem of Permutations and Combinations
    • To find number of rectangles and squares in a given block of squares arranged in the form of rectangles or squares
    • Exponent of Prime p in n!
    • Some other important results

    HOW BECOME A PERMUTATIONS AND COMBINATIONS MASTERIS SET UP TO MAKE COMPLICATED PROBABILITY AND STATISTICS EASY

    This course deals with concepts required for the study of Probability and Statistics. Statistics is a branch of science that is an outgrowth of the Theory of Probability. Permutations and Combinations are used in both Statistics and Probability ; and they in turn involve operations with factorial notation.

    This 50+ lecture course includes video explanations of everything from Permutations and Combinations, and it includes more than 60+ examples (with detailed solutions) to help you test your understanding along the way. Become a Permutations and Combinations Master is organized into the following sections:

    • Fundamental Principle of Counting
    • Factorial
    • Permutations including Circular Permutations
    • Combinations
    • Application to Number Theory
    • Division into Groups
    • Arrangements in Groups
    • Derangements
    • Multinomial Theorem
    • Number of Rectangles and Squares
    • Exponent of Prime p in n!
    • Important Results to remember