What will be the remainder on dividing a term of the sequence `3n+7` by its common difference ?

What is the remainder on dividing the terms of the arithmetic sequence 100,107,114.... by 7?

Consider the arithmetic sequence 13,23,33,... What is its common difference?

a) What is the remainder on dividing the terms of the arithmetic sequence 100,107,114,.. by 7? b) Write the sequence of all three digit numbers. Which leaves remainder 3 on division by 7? Which is the last term of this sequence?

The algebraic form of an arithmetic sequence is 3+ 3n . What will be the remainder if the terms of the sequences are divided by 2?

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

For the arithmetic sequence 6,12,18. What is the common difference?

The algebraic form of an arithmetic sequence is 7n+3 i) What is the remainder when each term. of this sequence is divided by 7 ? ii) How many numbers are there in between 100 and 300 in this sequence?

The algébraic form of an arithmetic sequence is 5n+3. a) What is the first term of the sequence? b) What will be the remainder if the terms of the sequence are divided by 5?

Can the difference between any two terms of an arithemetic sequence having common difference 6 be 2016? Justify your answer.

For an arithmetic sequence 22,26,30,..... What is the common difference?