Bicomplex is the most recent mathematical tool to develop the theory of analysis. In complex analysis we can not give approximate region in which f ?Z ? attains their max. or min. value on the boundary. But in advance with bicomplex variable we can give the approximate region on the boundary on which f ?? ? attains max. or min. value. In this paper Maximum Modulus Principle and Minimum Modulus Principle are promoted for bicomplex holomorphic function which are highly applicable for analysis, and from this result we have seen that in complex analysis it is necessary that if f ?Z ? is a non constant analytic in D(0,1) and f ?Z ? ? K ? C?0,1? , then f ?Z ? has a zero in D(0,1) . But in bicomplex it is not necessary.
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