All the terms of an arithmetic sequence with common difference 4 are positive numbers. The. product of two consecutive terms of this sequence is the same as their sum.
i) If one term is 'x', what is the next term?
ii) Calculate those terms.

Consider an arithmetic sequence with common difference 20. If the sum of reciprocals of two consecutive terms of this sequence is 1//24 find the first term of the arithmetic sequence .

The second term of an arithmetic sequence is 8 and the common difference is 3. Write the sequence?

Write the arithmetic sequence with first term 2 and common difference 3.

The product of the 1st and 3rd terms of an arithmetic sequence with common difference 1 gives '143 .' What are the three terms of that sequence?

Algebraic form of an n^(th) term of an arithmetic sequence is 8n-4. Prove that the sum of the n consecutive terms of this sequence is a perfect square.

The sum of first n terms of an arithmetic sequence is n^2+2n Find the common difference.

10^(th) term of an arithmetic sequence is 82 , If its common difference is 8 , find the position of the term 250 in the sequence.

The second term of an arithmetic sequence is 8 and the common difference is 3. What is the 12^(th) term of the sequence?

90 is the term of the arithmetic sequence having common difference 3. Is 2000 term of this sequence? Why?

The first term of an arithmetic sequence is 2 and the common difference is 4 . a) Find the sum of the first ten terms of this sequence. b) Find the sum of ten terms from the second term to the eleventh term. .c) Is it possible that the sum of any consecutive ten terms of the sequence is 500 why?