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Olympiad level counting  (Generating functions)
Olympiad level counting (Generating functions)
A brief introduction to generating functions
A brief introduction to generating functions
Combination Problem Solved Generating Function: Example 7 Part A
Combination Problem Solved Generating Function: Example 7 Part A
COMBINATIONS with REPETITION - DISCRETE MATHEMATICS
COMBINATIONS with REPETITION - DISCRETE MATHEMATICS
Combination Problem Solved With Generating Function: Example 6 Part A
Combination Problem Solved With Generating Function: Example 6 Part A
Difficult Combination Problem Solved With Generating Function- Example 5 Part A
Difficult Combination Problem Solved With Generating Function- Example 5 Part A
CO40 Combinations of Multisets via Generating Functions
CO40 Combinations of Multisets via Generating Functions
Discrete Math 2 - Tutorial 16 - Generating Functions
Discrete Math 2 - Tutorial 16 - Generating Functions
Combinations With Repeats: Review
Combinations With Repeats: Review
Solve Counting Problems with Generating Functions (8.4.5)
Solve Counting Problems with Generating Functions (8.4.5)
More Difficult Combination Problem Solved With Generating Function
More Difficult Combination Problem Solved With Generating Function

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Last Updated: October 18, 2026

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Summary

How many non-negative integer solutions to x_1+x_2+x_3= 47 if x_1 is a multiple of 7, 0 ≤ x_2 ≤ 6, and x_3 ≥ 0? Using an ... Combinatorics and Discrete Mathematics —

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