In a binomial expansion `(x+y)^n` gretest term means numericaly greatest term and therefore greatest term in `(x-y)^n and (x+y)^n` are ame. I frth therm `t_r` be the greatest term in the expansion of `(x+y)^n` whose therms are all ositive, then `t_rget_(r+1) and t_rget_=(r-1)i.e. t_r/t_mge1 and t_r/t_(r-)ge1` ON the basis of above information answer the following question: Greatest term in the expansion of `(2+3x0^10, whern x= 3/5` is (A) `^10C_5(18/5)^5` (B) `^10C_6(18/5)^6` (C) `^10C_4(18/5)^4` (D) none of these

In a binomial expansion (x_y)^n gretest term means numericaly greatest term and therefore greatest term in (x-y)^n and (x+y)^n are ame. I frth therm t_r be the greatest term in the expansion of (x+y)^n whose therms are all ositive, then t_rget_(r+1) and t_rget_=(r-1)i.e. t_r/t_mge1 and t_r/t_(r-)ge1 On the basis of above information answer the following question:If rth term is the greatest term in the expansion f (2-3x0^10 then r= (A) 5 (B) 6 (C) 7 (D) none of these

In a binomial expansion (x_y)^n gretest term means numericaly greatest term and therefore greatest term in (x-y)^n and (x+y)^n are ame. I frth therm t_r be the greatest term in the expansion of (x+y)^n whose therms are all ositive, then t_rget_(r+1) and t_rget_=(r-1)i.e. t_r/t_mge1 and t_r/t_(r-)ge1 On the basis of above information answer the following question:The set al values of x for which thegreatest term in teh expnsionof (1+x)^30 may have the greatest coefficient is (A) (14/15, 15/14) (B) [15/16,16/15] (C) (15/16,16/15) (D) none of these

Find the 4^(t h) term in the expansion of (x-2y)^(12) .

Find the 4^(t h) term in the expansion of (x-2y)^(12) .

Find the 4^(t h) term in the expansion of (x-2y)^(12) .

Find the numerically greatest terms in the expansion of (3y + 7x)^10 when x = 1/3, y = 1/2

Greatest term in the binomial expansion of (a + 2x)^9 when a=1 & x =1/3 is :

The numerically greatest term in the expansion (2x - 3y)^12 when x = 1 and y = 5/2 is the

The numerically greatest term in the expansion (5x - 6y)^14 when x = 2/5, y = 1/2 is

If the middle term in the expansion of (1+x)^(2n) is the greatest term, then x lies in the interval