If `a_1,a_2, ,a_n` are positive real numbers whose product is a fixed number `c ,` then the minimum value of `a_1+a_2++a_(n-1)+2a_n` is `a_(n-1)+2a_n` is b. `(n+1)c^(1//n)` `2n c^(1//n)` `(n+1)(2c)^(1//n)`

If a_1,a_2,a_3,....a_n are positive real numbers whose product is a fixed number c, then the minimum value of a_1+a_2+.......a_(n-1)+2a_n is

If a_1,a_2,a_3,....a_n are positive real numbers whose product is a fixed number c, then the minimum value of a_1+a_2+....+a_(n-1)+3a_n is

If a_1,a_2 …. a_n are positive real numbers whose product is a fixed real number c, then the minimum value of 1+a_1 +a_2 +….. + a_(n-1) + a_n is :

If a_1,a_2,------ ,a_n are positive real numbers whose product is a fixed number c , then the minimum value of a_1+a_2+---+a_(n-1)...........+2a_n is a. a_(n-1)+2a_n is b. (n+1)c^(1//n) c. 2n c^(1//n) d. (n+1)(2c)^(1//n)

Statement-1 : If a_1,a_2,a_3 ,….. a_n are positive real numbers , whose product is a fixed number c, then the minimum value of a_1+a_2+…. + a_(n-1)+2a_n is n(2C)^(1/n) Statement-2 : A.M. ge G.M.

If a_i > 0 for i=1,2,…., n and a_1 a_2 … a_(n=1) , then minimum value of (1+a_1) (1+a_2) ….. (1+a_n) is :

If a_1,a_2,a_3,.....,a_(n+1) be (n+1) different prime numbers, then the number of different factors (other than1) of a_1^m.a_2.a_3...a_(n+1) , is

Write the first five terms in each of the following sequence: a_1=1=\ a_2,\ a_n=a_(n-1)+a_(n-2),\ n >2

If a_1,a_2,a_3,…….a_n are in Arithmetic Progression, whose common difference is an integer such that a_1=1,a_n=300 and n in[15,50] then (S_(n-4),a_(n-4)) is

Write the first three terms of the sequence defined by a_1= 2,a_(n+1)=(2a_n+3)/(a_n+2) .