The nth term rule for this sequence is: (n+1)/(n+2)
To find the nth term rule, we need to identify a pattern that relates the term number (n) to the value of the term.
Observing the pattern:
The first term is 4/5, which can be written as (3+1)/(3+2).
The second term is 5/6, which can be written as (4+1)/(4+2).
The third term is 6/7, which can be written as (5+1)/(5+2).
And so on.
Generalizing the pattern:
We can see that the nth term has a numerator of n+1 and a denominator of n+2.