Use the Venn diagram and the given conditions to determine the number of elements in each region, or explain why the conditions are impossible to meet. n left parenthesis Upper U right parenthesisn(U)equals=3838, n left parenthesis Upper A right parenthesisn(A)equals=1717, n left parenthesis Upper B right parenthesisn(B)equals=2828, n left parenthesis Upper C right parenthesisn(C)equals=1818, n left parenthesis Upper A intersect Upper B right parenthesisn(A ∩ B)equals=1313, n left parenthesis Upper A intersect Upper C right parenthesisn(A ∩ C)equals=1515, n left parenthesis Upper B intersect Upper C right parenthesisn(B ∩ C)equals=1515, n left parenthesis Upper A intersect Upper B intersect Upper C right parenthesisn(A ∩ B ∩ C)equals=99 Upper II IVIV IIIIII VIVI Upper VV IIII VIIVII VIIIVIII U A B C Question content area bottom Part 1 Select the correct choice below and fill in any answer boxes within your choice. A. The number of elements in regions I, II, III, IV, V, VI, VII, VIII are 1616, 55, enter your response here, enter your response here, enter your response here, enter your response here, enter your response here, enter your response here, respectively. B. It is impossible to meet the conditions because there are only enter your response here elements in set A but there are enter your response here elements in set A that are also in set B or C. A similar problem exists for set C. (Simplify your answers.) C. It is impossible to meet the conditions because there are only enter your response here elements in set B but there are enter your response here elements in set B that are also in set A or C. A similar problem exists for set C. (Simplify your answers.)
