eng Science and Education Publishing Turkish Journal of Analysis and Number Theory 2014-11-23 2 6 193 197 10.12691/tjant-2-6-1 TJANT2014261 article Bijendra Singh 1 Omprakash Sikhwal opbhsikhwal@rediffmail.com 2 Yogesh Kumar Gupta 3 School of Studies in Mathematics, Vikram University, Ujjain-456010 (M. P.), India Department of Mathematics, Mandsaur Institute of Technology, Mandsaur (M. P.), India School of Studies in Mathematics, Vikram University, Ujjain, (M. P.), India The Fibonacci sequence is a source of many nice and interesting identities. A similar interpretation exists for Lucas sequence. The Fibonacci sequence, Lucas numbers and their generalization have many interesting properties and applications to almost every field. Fibonacci sequence is defined by the recurrence formula and F0=0, F1=1, where Fn is a nth number of sequence. The Lucas Sequence is defined by the recurrence formula and L0=2, L1=1, where Ln is a nth number of sequence. In this paper, Generalized Fibonacci-Lucas sequence is introduced and defined by the recurrence relation with B0 = 2b, B1 = s, where b and s are integers. We present some standard identities and determinant identities of generalized Fibonacci-Lucas sequences by Binet's formula and other simple methods. http://pubs.sciepub.com/tjant/2/6/1/tjant-2-6-1.pdf Fibonacci sequence Lucas sequence Generalized Fibonacci-Lucas sequence Binet's formula