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We consider two families of functions $={f_{{\la},{\xi}}(z)= e^{-z+\la}+\xi: \la,,\xi\in\C, \RE{\la}<0, \RE\xi\geq 1}‘={f_{{\mu},{\ze}}(z)= e^{z+\mu}+\ze: \mu,,\ze\in\C, \RE{\mu}<0, \RE\ze\leq-1}\mathcal F\mathcal F’.$ We also consider the dynamics of composite entire functions and provide conditions for equality of escaping sets of two transcendental entire functions.

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