  In this study, we find continued fraction expansion of sqrt(d) when
d=a^2b^2-b and d=a^2b^2-2b where a and b are positive integers. We consider the
integer solutions of the Pell equations x^2-(a^2b^2-b)y^2=N and
x^2-(a^2b^2-2b)y^2=N when N is {+-1,+-4}. We formulate the n-th solution
(x_{n},y_{n}) by using the continued fraction expansion. We also formulate the
n-th solution (x_{n},y_{n}) in terms of generalized Fibonacci and Lucas
sequences.
