Answer :
Formula Used.
dn = an + 1 – an
an = a + (n–1)d
In the above sequence,
a = 12;
d1 = a2–a1 = 17–12 = 5
d2 = a3–a2 = 22–17 = 5
d3 = a4–a3 = 27–22 = 5
The difference in sequence is same and comes to be (5).
For any term of A.P to be 0
an = a + (n–1)d = 0
an = a + (n–1)d = 12 + (n–1)(5)
= 12 + 5n–5
= 7 + 5n
7 + 5n = 0
5n = –7
n =
∴ The number of terms cannot be negative
Hence, the no term of A.P can be 0
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