When the ninth term of an AP is divided by its second term we get 5 as the quotient, when the thirteenth term ia devided ny sixth term the quotient is 2 and the remainderis 5, then the seonnd term is

When 9^(th) term of an A.P. is divided by its 2nd term the quotient is 5 & when 13th term is divided by the 6th term, the quotient is 2 and remainder is 5. The first term and the common difference of the A.P. are respectively

The gth term of an A.P.is equal to 6 xx its second term.If its 5 th term is 22, find the A.P.

The 9th term of an AP is equal to 6 times the second term. If its 5th term is 22 find the AP.

The 9th term of an A.P. is equal to 6 times its second term. If its 5th term is 22, find the A.P.

The eighth term of an AP is half its second term and the eleventh term exceeds one-third of its fourth term by 1. Find the 15th term.

The eighth term of an AP is half its second term and the eleventh term exceeds one-third of its fourth term by 1. Find the 15th term.

The eighth term of an AP is half its second term and the eleventh term exceeds one-third of its fourth term by 1. Find the 15th term.