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10 cze 2024 · The binomial theorem is a formula for expanding binomial expressions of the form (x + y) n, where ‘x’ and ‘y’ are real numbers and n is a positive integer. The simplest binomial expression x + y with two unlike terms, ‘x’ and ‘y’, has its exponent 0, which gives a value of 1. (x + y) 0 = 1.
Use our free Binomial Theorem Calculator to quickly expand polynomials and simplify algebraic expressions. Perfect for students, teachers, and mathematicians.
Example: A formula for e (Euler's Number) We can use the Binomial Theorem to calculate e (Euler's number). e = 2.718281828459045... (the digits go on forever without repeating) It can be calculated using: (1 + 1/n) n (It gets more accurate the higher the value of n) That formula is a binomial, right? So let's use the Binomial Theorem:
The binomial theorem formula is (a+b) n = ∑ nr=0n C r a n-r b r, where n is a positive integer and a, b are real numbers, and 0 < r ≤ n. This formula helps to expand the binomial expressions such as (x + a) 10, (2x + 5) 3, (x - (1/x)) 4, and so on. The binomial theorem formula helps in the expansion of a binomial raised to a certain power.