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In the expansion of `(a+b)^(n)`, if two consecutive terms are equal, then which of the following is/are always integer ?A. `((n+1)b)/(a+b)`B. `((n+1)a)/(a+b)`C. `(na)/(a-b)`D. `(na)/(a+b)` |
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Answer» Correct Answer - A::B We have `(a+b)^(n)` `(T_(r+1))/(T_(r)) = (n-r+1)/(r ) . b/a = 1` `:. (n+1)b-r = ar` `:. r = -((n+1)b)/(a+b)` is integer Also, considering `(b+a)^(n)`. `(T_(r+1))/(T_(r)) = (n-r+1)/(r ) . a/b = 1` `:. R = ((n+1)a)/(a+b)` is integer |
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