SUMMARY
At a United Nations meeting with 15 delegates, the total number of handshakes exchanged is calculated using the formula n(n-1)/2. For 15 delegates, this results in 15(15-1)/2, which equals 105 handshakes. This mathematical approach ensures that each handshake is only counted once, as each involves two participants. The formula is applicable to any group size, making it a versatile tool for similar calculations.
PREREQUISITES
- Understanding of combinatorial mathematics
- Familiarity with basic algebra
- Knowledge of the handshake problem concept
- Ability to apply mathematical formulas
NEXT STEPS
- Explore combinatorial mathematics principles
- Learn about variations of the handshake problem
- Study applications of combinatorial formulas in real-world scenarios
- Investigate mathematical proofs for the handshake formula
USEFUL FOR
Mathematicians, educators, students studying combinatorics, and anyone interested in mathematical problem-solving techniques.