Arithmetic Prog...

Find the sum of the first $$25$$ terms of an A.P whose $$n$$th term is given by $${a}_{n}=2-3n$$.

If two terms of an arithmetic progression are known, which values need to be determined to form the entire arithmetic progression?

The first term and the common difference of the arithmetic progression $$3,10,17,24,...$$ is?

The first term of an $$AP$$ whose $$6^{th}$$ terms is $$5$$ and the $$10^{th}$$ terms is $$9$$ is ____________.

An arithmetic progression is defined as a sequence that has a fixed _______ between its two consecutive numbers.

What is the common difference in the arithmetic progression $$2,7,12,17,...$$?

If any one term of an arithmetic progression along with the position of the term in the A.P. and the common difference are known, then which of the following can be found out.

The sum of $$n$$ terms of an A.P. is dependent on which of the following parameters?

$$\sqrt{8},\sqrt{18},\sqrt{32}$$ are in AP. Find the next term and common difference.

Chose the correct option for the following sequence:
$$-25, -23, -21, -19..$$