how to find number of terms in binomial theorem
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Binomial Expansion
The total number of terms in the expansion of (x+y)n are (n+1)
The sum of exponents of x and y is always n.
nC0, nC1, nC2, … .., ...
The binomial coefficients which are equidistant from the beginning and from the ending are equal i.e. nC0 = nCn, nC1 = nCn-1 , nC2 = nCn-2 ,….. etc.
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If a and b are real numbers and n is a positive integer, then (a + b)n =nC0 an + nC1 an – 1 b1 + nC2 an – 2 b2 + ... 1. The total number of terms in the binomial expansion of (a + b)n is n + 1, i.e. one more than the exponent n
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