Before any calculus of any term, we'll have to establish
if the sequence is an arithmetical progression or geometric
progression.
We notice that the difference between 2
consecutive terms is:
9-4 =
5
14-9 = 5
19-14 =
5
.................
So, the
sequence is an arithmetical progression where the first term a1 = 4 and the common
difference, d = 5.
We'll apply the formula of finding the
n-th term of the a.p.
an = a1 +
(n-1)*d
an = 4 +
(n-1)*5
Substituting n by the value 20, we
could calculate the 20th term of the a.p.
a20 = a1 +
(20-1)*5
a20 = 4 + 19*5
a20 =
4 + 95
a20 =
99
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