By using an endpoint result for set-valued maps, we study the existence of solutions for a fractional q-differential inclusion with sum and integral boundary value conditions on the time scale Tt0 = {t0q, t0q2, . . .} ∪ {0}, where t0 is a real number and q ∈ (0, 1). We provide an example involving some graphs and algorithms via numerical calculations to illustrate our main result.
