what is the 8th term of the fibonacci sequence

The 8th term of the Fibonacci sequence is 21.

📝 How that term is found

The Fibonacci sequence starts from

0,\1,\1,\2,\3,\5,\8,\13,\21,\\dots

where each term is the sum of the two previous terms:

F_n=F_{n-1}+F_{n-2}.

Counting from the first term as F_1=1 (or sometimes F_0=0), the 8th term lands at 21 , regardless of which starting index convention you follow.

📋 Quick index view

Position in sequence| Value
---|---
1st| 1
2nd| 1
3rd| 2
4th| 3
5th| 5
6th| 8
7th| 13
8th| 21

So, the answer to “what is the 8th term of the Fibonacci sequence” is simply 21.