🔢Pascal's Triangle generates a triangular array of numbers by adding numbers in pairs, revealing a variety of patterns and secrets.
🔀Each row of Pascal's Triangle corresponds to the coefficients of a binomial expansion, making it a quick and easy way to look up coefficients.
✖️Adding up the numbers in each row of Pascal's Triangle results in successive powers of two.
⚗️Pascal's Triangle has geometric applications, such as generating triangular and tetrahedral numbers.
📊Pascal's Triangle is useful in probability and combinatorics, allowing calculations of probabilities and combinations.