The generating function for the sequence h 0 , h 1 , h 2 , ... , h n ... where h n is the number of n -combinations of S . Let S be the multiset { ∞ ⋅ e 1 , ∞ ⋅ e 2 , ∞ ⋅ e 3 , ∞ ⋅ e 4 } . Each e i occurs an odd number of times.
The generating function for the sequence h 0 , h 1 , h 2 , ... , h n ... where h n is the number of n -combinations of S . Let S be the multiset { ∞ ⋅ e 1 , ∞ ⋅ e 2 , ∞ ⋅ e 3 , ∞ ⋅ e 4 } . Each e i occurs an odd number of times.
The generating function for the sequence h0,h1,h2,...,hn... where hn is the number of n-combinations of S. Let S be the multiset {∞⋅e1,∞⋅e2,∞⋅e3,∞⋅e4}. Each ei occurs an odd number of times.
(b)
To determine
The generating function for the sequence h0,h1,h2,...,hn... where hn is the number of n-combinations of S. Let S be the multiset {∞⋅e1,∞⋅e2,∞⋅e3,∞⋅e4}. Each ei occurs a multiple-of-3 number of times.
(c)
To determine
The generating function for the sequence h0,h1,h2,...,hn... where hn is the number of n-combinations of S. Let S be the multiset {∞⋅e1,∞⋅e2,∞⋅e3,∞⋅e4}. The element e1 does not occur, and e2 occurs at most once.
(d)
To determine
The generating function for the sequence h0,h1,h2,...,hn... where hn is the number of n-combinations of S. Let S be the multiset {∞⋅e1,∞⋅e2,∞⋅e3,∞⋅e4}. The element e1 occurs 1,3, or 11 times, and the element e2 occurs 2,4, or 5 times.
(e)
To determine
The generating function for the sequence h0,h1,h2,...,hn... where hn is the number of n-combinations of S. Let S be the multiset {∞⋅e1,∞⋅e2,∞⋅e3,∞⋅e4}. Each ei occurs at least 10 times.
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Algorithms and Data Structures - Full Course for Beginners from Treehouse; Author: freeCodeCamp.org;https://www.youtube.com/watch?v=8hly31xKli0;License: Standard Youtube License