# What is the general term that describe the sequence 5/9/13 17?

## What is the general term that describe the sequence 5/9/13 17?

This is an arithmetic sequence since there is a common difference between each term. In this case, adding 4 to the previous term in the sequence gives the next term. In other words, ana1+d(nu22121) a n a 1 + d ( n – 1 ) . This is the formula of an arithmetic sequence.

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## What is the 10th term of the arithmetic sequence of problem 9 13 17 21?

why? The given arithmetic sequence is 9 , 13 , 17 , . . . . . . . . . . The first term of the arithmetic sequence , a 9 and its common difference , d 13 – 9 4 . The nth term of arithmetic sequence t n a + n – 1 d Now , the 10 th term is given by t 10 a + 10 – 1 d 9 + 9 4 9 + 36 45

## What is the general term of this sequence?

The nth (or general) term of a sequence is usually denoted by the symbol an . a12 , the second term is a26 and so forth. A term is multiplied by 3 to get the next term. If you know the formula for the nth term of a sequence in terms of n , then you can find any term.

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## How do you find the general term of a sequence and a series?

arithmetic sequence

## What is the common difference in 13 17 21?

Arithmetic Sequence: 2 , 4 , 6 , 8 , . . . is an arithmetic sequence because the difference between every two successive terms is 2 and here, 2 is called the common difference.

## How do you find the common difference in arithmetic sequences?

The common difference is the value between each successive number in an arithmetic sequence. Therefore, the formula to find the common difference of an arithmetic sequence is: d a(n) – a(n – 1), where a(n) is the last term in the sequence, and a(n – 1) is the previous term in the sequence.

## What is the 10th term in the arithmetic sequence 9 13 17 21?

why? The given arithmetic sequence is 9 , 13 , 17 , . . . . . . . . . . The first term of the arithmetic sequence , a 9 and its common difference , d 13 – 9 4 . The nth term of arithmetic sequence t n a + n – 1 d Now , the 10 th term is given by t 10 a + 10 – 1 d 9 + 9 4 9 + 36 45

## What is the common difference in the sequence 3 9 15 21?

Algebra Examples This is an arithmetic sequence since there is a common difference between each term. In this case, adding 6 to the previous term in the sequence gives the next term. In other words, ana1+d(nu22121) a n a 1 + d ( n – 1 ) .

## How do you find the common difference of a sequence?

The common difference is the value between each successive number in an arithmetic sequence. Therefore, the formula to find the common difference of an arithmetic sequence is: d a(n) – a(n – 1), where a(n) is the last term in the sequence, and a(n – 1) is the previous term in the sequence.

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## What is the 10th term of the arithmetic sequence?

As the sum of the first ten terms is u221235 that gives us. 10(a1+a102)u221235. As the tenth term is 10 that gives us. 10(a1+10

## How do you find the 10th term?

How to find the nth term. To find the nth term, first calculate the common difference, d . Next multiply each term number of the sequence (n 1, 2, 3, ) by the common difference. Then add or subtract a number from the new sequence to achieve a copy of the sequence given in the question.

## Which term is the arithmetic progression 17 13 9 is?

The obviously correct answer of course is 19, because the sequence is quite evidently the list of prime numbers.

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