`Terms`

In an arithmetic progression, thrice the second term is equivalent to eighth term and the sum of fourth term and the seventh term is 9 greater than the ninth term. Find the AP.

If 1^(st) term is 3, 2^(nd) term is 6, 3^(rd) term is 7, then find the 4^(th) term.

In an A.P.if term is n and the term is n and the term is m,where find the pth term.

In an A.P., the third term is p and the fourth term is q, find the 10th term and the general term.

The third term of a G.P. is square of the first term. The fifth term is 64. Determine the first term and common ratio.

There is a certain sequence of positive real numbers. Beginning from the third term, each term of the sequence is the sum of all the previous terms. The seventh term is equal to 1000 and the first term is equal to 1 . The second term of this sequence is equal to

There is a certain sequence of positive real numbers. Beginning from the third term, each term of the sequence is the sum of all the previous terms. The seventh term is equal to 1000 and the first term is equal to 1 . The second term of this sequence is equal to

-1 The sum of all terms of the arithmetic progression having ten terms except for the first term, is 99, and except for the sixth term, is 89. Find the 8^{{th }} term of the progression if the sum of the first and the fifth term is equal to 10.

The sixth term and 16th term of an A.P. are —30 and zero respectively. The sum of a particular term with 26th term is the 21th term of the A.P. Determine the term.

There is a certain sequence of positive real numbers. Beginning from the third term, each term of the sequence is the sum of all the previous terms. The seventh term is equal to 1000 and the first term is equal to 1 . The second term of this sequence is equal to