Solution : Let the three terms in AP be
a – d, a, a + d.
So, a – d + a + a + d = 33
or a = 11
Also, (a – d) (a + d) = a + 29
i.e., a2 – d 2 = a + 29
i.e., 121 – d2 = 11 + 29
i.e., d 2 = 81
i.e., d = ± 9
So there will be two APs and they are : 2, 11, 20, ...
and 20, 11, 2, ...