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Permutations forumala - choosing items from a set where order does not matter
n!/(n-r)!
number of factors formula
Add 1 to each exponent of the prime factorization
72 = 2³ * 3²
(3+1)*(2+1) = 4×3 = 12 factors
Total number of rectangles of any size of a m*n grid
(m(m+1))/2 * (n(n+1))/2
Finding a term of a arithmetic sequence
𝑎𝑛=𝑎1+(𝑛−1)𝑑
Sum of N terms
n((first term + last term)/2) where n = number of terms
Sum of consecutive numbers till N
(N(N+1))/2
Sum of factors formula
ex. sum of factors of 90
90 = 2^1 × 3² * 5^1
(2^0 + 2^1) * (3^0 + 3^1 + 3²) (5^0 + 5^1)
(1+2) * (3+1+9) * (1+5)
3×13×6
234
finding a term of a geometric sequence formula

Sum of terms for geometric sequences
