Statement-I: \(N \cup(B \cap Z)=(N \cup B) \cap Z\) for any subset \(B\) of \(R\), where \(N\) i.... VIDEO
Statement-I: \(N \cup(B \cap Z)=(N \cup B) \cap Z\) for any subset \(B\) of \(R\), where \(N\) is the set of positive integers, \(Z\) is the set of integers, \(R\) is the set of real numbers.Statement-II: Let \(A=\{n \in N: 1 \leq n \leq 24, n\) is a multiple of 3\}. There exists no subset \(B\) of \(N\) such that the number of elemets in \(A\) is equal to the number of elements in \(B\). Which of the above statements is/are correct? 📲PW App Link - https://bit.ly/YTAI_PWAP 🌐PW Website - https://www.pw.live
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