Let D = {16, 19, 21}, E = {16, 18, 19, 20}, and F = {15,17,18,19,21}
List the elements in the set D U E.
The set D U E represents the union of sets D and E. To find the elements in this set, we combine all the elements from both sets, removing any duplicates.
D U E = {16, 19, 21, 18, 20}
Therefore, the elements in the set D U E are: 16, 19, 21, 18, 20.
To find the union of two sets, D and E, we need to combine all the elements from both sets, removing any duplicates.
Given:
D = {16, 19, 21}
E = {16, 18, 19, 20}
To find D U E, we combine the elements from both sets:
D U E = {16, 19, 21, 18, 20}
So, the elements in the set D U E are: {16, 19, 21, 18, 20}.
Let D = {4,7,9}, E = {4,6,7,8}, and F = {3,5,6,7,9}
List the elements in the set D U E.
To find the union of sets D and E, we need to combine all the elements from both sets, removing any duplicates.
Given:
D = {4,7,9}
E = {4,6,7,8}
To find D U E, we combine the elements from both sets:
D U E = {4, 7, 9, 6, 8}
So, the elements in the set D U E are: {4, 7, 9, 6, 8}.
Let A = {1,3,5}, B = {x | x is an even whole number less than 11}, C = {6,8,10,12}, and D = {x | x is an odd whole number less than 12}. Find AnC
To find the intersection of sets A and C, we need to identify the elements that are common between the two sets.
Given:
A = {1, 3, 5}
C = {6, 8, 10, 12}
To find A ∩ C, we determine the elements that are present in both sets A and C:
A ∩ C = {}
Since there are no common elements between sets A and C, the intersection A ∩ C is an empty set.
Let A = {1,5,7}, B = {x | x is an even whole number less than 11}, C = {4,8,10,12} and D = {x | x is an odd whole number less than 12}. Find AnC
To find the intersection of sets A and C, we need to identify the elements that are common between the two sets.
Given:
A = {1, 5, 7}
C = {4, 8, 10, 12}
To find A ∩ C, we determine the elements that are present in both sets A and C:
A ∩ C = {}
Since there are no common elements between sets A and C, the intersection A ∩ C is an empty set.
Let B = {x | x is an even whole number less than 9} and C = {1,4,6,7}. Find the interaction BnC
To find the intersection of sets B and C, we need to identify the elements that are common between the two sets.
Given:
B = {x | x is an even whole number less than 9}
C = {1, 4, 6, 7}
To find B ∩ C, we determine the elements that are present in both sets B and C:
B ∩ C = {4, 6}
Therefore, the intersection B ∩ C contains the elements {4, 6}.