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Binomial Theorem Assignment and Homework Help


The expression of the form (x + y) is called a binomial

(x+y) n = nC0xn + nC1xn-1y + nC2xn-2y2 + ........+ nCn-1xyn-1 + nCnyn

Where nC0, nC1, nC2,......, nCn

Observations in a Binomial Expansion  

 i.     The expansion of (x + y)n has (n+1) terms.

ii.     Since  nCr  = nCn-r  we  have nC0 = nCn; nC1 = nCn-1; and so on.

Thus the coefficients of the terms equidistant from the beginning and the end in a binomial expansion are equal.

iii.     General Term in the expansion of (x + y) n

General Term = (r + 1)th term, tr+1 = nCrxn-ryr

iv.     Middle Term in the expansion of  (x + y) n

We know that the expansion of (x + y)n  has (n + 1) terms.

           I.     When n is even, the middle term = (n/2 + 1)th term.

         II.     When n is odd, the middle terms are

½(n + 1)th term and {1/2(n + 1) + 1}th term.


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