avissidep

2021-08-16

Find the 97th term of the arithmetic sequence 17, 26, 35,

firmablogF

Skilled2021-08-17Added 92 answers

Step 1

The given arithmetic sequence is 17,26,35,.......

The first term of A.P. is 17.

The common difference is$26-17=35-26=9$ .

Here,$a=17$ and $d=9$

Step 2

The nth term of an A.P. is calculated by${a}_{n}=a+(n-1)d$ .

Substitute the value of$a=17,d=9$ and $n=97\in {a}_{n}=a+(n-1)d$ .

${a}_{n}=17+(97-1)9$

$=17+96\cdot 9$

$=17+864$

$=881$

Therefore, the 97th term of the arithmetic sequence is 881.

The given arithmetic sequence is 17,26,35,.......

The first term of A.P. is 17.

The common difference is

Here,

Step 2

The nth term of an A.P. is calculated by

Substitute the value of

Therefore, the 97th term of the arithmetic sequence is 881.

Jeffrey Jordon

Expert2022-08-02Added 2605 answers

alenahelenash

Expert2023-06-18Added 556 answers

star233

Skilled2023-06-18Added 403 answers

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