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For γ ∈ ℂ such that |γ| < π/2 and 0 ≤ β < 1, let denote the class of all analytic functions P in the unit disk with P(0) = 1 and
in .
For any fixed z₀ ∈ and λ ∈ ̅, we shall determine the region of variability for when P ranges over the class
As a consequence, we present the region of variability for some subclasses of univalent functions. We also graphically illustrate the region of variability for several sets of parameters.
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