The `6th` term of an `AP` is equal to `2`, the value of the common difference of the `AP` which makes the product `a_7a_4a_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_1a_4a_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_1a_4a_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_1a_4a_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_1a_4a_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

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 :

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 8th term of an AP is 17 and its 14th term is 29. The common difference of the AP is

The 17th term of an AP exceeds its 10th term by 21. The common difference of the AP is