Recently, the continuous Jacobi transform and its inverse are defined and studied in [1] and [2]. In the present work, the transform is used to derive a series representation for the Jacobi functions P λ ( α , β ) ( x ) , − ½ ≤ α , β ≤ ½ , α + β = 0 , and λ ≥ − ½ . The case α = β = 0 yields a representation for the Legendre functions and has been dealt with in [3]. When λ is a positive integer n , the representation reduces to a single term, viz., the Jacobi polynomial of degree n .