expansion of 2 n

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expansion of 2 n Expanding x y n yields the sum of the 2 n products of the form e 1 e 2 e n where each e i is x or y Rearranging factors shows that each product equals x n k y k for some k between 0 and n

There are several ways to solve this problem One way is to view the sum as the sum of the first 2n 2n integers minus the sum of the first n n even integers The sum of the first n n even integers is 2 2 times the sum of the first n n integers so putting this all together gives Binomial Theorem Binomial theorem primarily helps to find the expanded value of the algebraic expression of the form x y n Finding the value of x y 2 x y 3 a b c 2 is easy and can be obtained by algebraically multiplying the number of times based on the exponent value

expansion of 2 n

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expansion of 2 n
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Free online series calculator allows you to find power series expansions of functions providing information you need to understand Taylor series Laurent series Puiseux series and more Get the free Binomial Expansion Calculator widget for your website blog Wordpress Blogger or iGoogle Find more Mathematics widgets in Wolfram Alpha

The binomial expansion formula allows us to write all the terms in the expansion of any binomial raised to a power n a b n We learn the formula as well as how to read it and how to use it to write the terms in any expansion The binomial theorem is an algebraic method for expanding any binomial of the form a b n without the need to expand all n brackets individually The binomial theorem formula states that A binomial contains exactly two terms

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If n is a positive integer then n means n factorial which is defined as the product of the positive integers from 1 to n inclusive for example 4 1 2 3 4 24 Furthermore 0 is defined as 1 The binomial theorem or binomial expansion is a result of expanding the powers of binomials or sums of two terms The coefficients of the terms in the expansion are the binomial coefficients binom n k kn

Properties of Binomial Expansion The first term and last term of the expansion are a n and b n respectively There are n 1 terms in the expansion The sum of the exponents of a and b in any term is n The exponent of a decreases by 1 from n to 0 The exponent of b increases by 1 from 0 to n Binomial Theorem Formula Expansion Problems and Applications Binomial Theorem As the power increases the expansion becomes lengthy and tedious to calculate A binomial expression that has been raised to a very large power can be easily calculated with the help of the Binomial Theorem

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expansion of 2 n - A series expansion is a representation of a particular function as a sum of powers in one of its variables or by a sum of powers of another usually elementary function f x Here are series expansions some Maclaurin some Laurent and some Puiseux for a number of common functions 1 1 x 1 x x 2 x 3 x 4 x 5 for