[" The sixth term of an A.P.is "2" .The value of the "],[" common difference of the A.P.which makes the "],[" product "a_(1)a_(4)a_(5)" least is given by "]

The sixth term of an A.P. is equal to 2. The value of the common difference of the A.P. which makes the product a _(1) a_(4)a_(5) least is given by :

The 6th term of an AP is equal to 2, the value of the common difference of the AP which makes the product a_(7)a_(4)a_(5) least is given by

If the sixth term fo an A.P. is equal to 2 then find the value of the common difference of the A.P which makes the produt a_(1) a_(4) a_(5) the greatest ( the ith term is denoted by a )

The n^(th) term of an A.P.is given by a_(n)=3+4n .The common difference is

a_(28)-a_(23) = 15 , then the common difference of the A.P. is

If the common difference of an A.P.is 3, then a_(20)-a_(15) is

If a_(7) - a_(3) = 32 , then the common difference of the A.P. is

If a_(n) be the term of an A.P. and if a_(7)=15 , then the value of the common difference that could makes a_(2)a_(7)a_(11) greatest is:

What is the common difference of an A P.in which a_(21)-a_(7)=84