The value of p for which (2p + 1), 10 and (5p + 5) are three consecutive terms of an AP is
A . –1
B . –2
C . 41
D . 2
OR
The number of terms of an AP 5, 9, 18, … 185 is
A . 31 B . 51
C . 41 D . 40
D

9 – 2p = 5p – 5
9 + 5 = 5p + 2p
⇒ 14 = 7p
⇒ p = 2
OR
an = a + (n - 1)d
185 = 5 + (n - 1) × 4
185 – 5 = 4n – 4
180 = 4n – 4
184 = 4n
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