Q2MCQ1 mark, −0.33Let XXX and YYY be finite sets and f:X→Yf:X \to Yf:X→Y be a function. Which one of the following statements is TRUE?(A)For any subsets AAA and BBB of X,∣f(A∪B)∣=∣f(A)∣+∣f(B)∣X, |f(A \cup B)| = |f(A)| + |f(B)|X,∣f(A∪B)∣=∣f(A)∣+∣f(B)∣(B)For any subsets AAA and BBB of X,f(A∩B)=f(A)∩f(B)X, f(A \cap B) = f(A) \cap f(B)X,f(A∩B)=f(A)∩f(B)(C)For any subsets AAA and BBB of X,∣f(A∩B)∣=min{∣f(A)∣,∣f(B)∣}X, |f(A \cap B)| = \min \{|f(A)|, |f(B)|\}X,∣f(A∩B)∣=min{∣f(A)∣,∣f(B)∣}(D)For any subsets SSS and TTT of Y,f−1(S∩T)=f−1(S)∩f−1(T)Y, f^{-1}(S \cap T) = f^{-1}(S) \cap f^{-1}(T)Y,f−1(S∩T)=f−1(S)∩f−1(T)Sign in to save attempts.Show answer← PreviousNext →SolutionsDiscussionLoading…Sign in with Google