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Trouble in the Periodic Form

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in the last lecture we had discussion on periodic discrete-time signals and now in this lecture we will solve three problems based on the concepts we developed in the previous lecture so let's begin with the first problem in the first problem we are having a discrete-time signal xn and it is equal to E power J 2 1 this means we are having a discrete complex exponential signal and we are required to calculate the period n of this discrete complex exponential signal and we know that the discrete complex exponential signal may or may not be periodic there is a condition 2 pi when divided by Omega naught must be equal to some rational number so when we divide 2 pi by Omega naught and we get a rational number then the given signal is a periodic signal and we will move on calculating the period n but if 2 pi divided by Omega naught gives an irrational number then the given signal is non periodic and we will not calculate and because n will not exist so when you compare a power J to n with a

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