Create Venn diagram to represent the set: A ' ∪ B

The union of two sets is a set containing all elements that are in A or in B . The complement of a set, denoted A ' , is the set of all elements in the given universal set U that are not in A .

Create Venn diagram to represent the set: A ' ∪ B

The union of two sets is a set containing all elements that are in A or in B . The complement of a set, denoted A ' , is the set of all elements in the given universal set U that are not in A .

If U = { - 10 , - 9 , … , 9 , 10 } , A = { 0 , 1 , 2 , … , 9 } , B = { - 9 , - 8 , … , 0 } and C = { - 5 , - 4 , … , 4 , 5 } . list the elements of the set: A ∩ B

U = { - 10 , - 9 , … , 9 , 10 } , A = { 0 , 1 , 2 , … , 9 } , B = { - 9 , - 8 , … , 0 } and C = { - 5 , - 4 , … , 4 , 5 } are the given sets where U denotes the universal set. A is the set of whole numbers less than 10 . B is the set of integers less than 1 and greater than - 10 . The intersection of two sets is the set of elements which are present in both the sets. ∴ A ∩ B = { 0 }

If U = { - 10 , - 9 , … , 9 , 10 } , A = { 0 , 1 , 2 , … , 9 } , B = { - 9 , - 8 , … , 0 } and C = { - 5 , - 4 , … , 4 , 5 } . list the elements of the set: ( A ∪ B ) ∩ C

U = { - 10 , - 9 , … , 9 , 10 } , A = { 0 , 1 , 2 , … , 9 } , B = { - 9 , - 8 , … , 0 } and C = { - 5 , - 4 , … , 4 , 5 } are the given sets where U denotes the universal set. A is the set of whole numbers less than 10 . B is the set of integers less than 1 and greater than - 10 . C is the set of integers less than 6 and greater - 6 . The union of two sets A and B is a set containing all elements that are in A or in B . ∴ A ∪ B = { - 9 , - 8 , - 7 , - 6 , - 5 , . . . 6 , 5 , 7 , 8 , 9 } Intersection of two sets A and B is the set containing elements which are present in both, A and B . ∴ ( A ∪ B ) ∩ C = { - 5 , - 4 , - 3 , - 2 , - 1 , 0 , 1 , 2 , 3 , 4 , 5 }

If U = { - 10 , - 9 , … , 9 , 10 } , A = { 0 , 1 , 2 , … , 9 } , B = { - 9 , - 8 , … , 0 } and C = { - 5 , - 4 , … , 4 , 5 } list the elements of the set: ( B ∪ C ) '

U = { - 10 , - 9 , … , 9 , 10 } , A = { 0 , 1 , 2 , … , 9 } , B = { - 9 , - 8 , … , 0 } and C = { - 5 , - 4 , … , 4 , 5 } are the given sets where U denotes the universal set. A is the set of whole numbers less than 10 . B is the set of integers less than 1 and greater than - 10 . C is the set of integers less than 6 and greater - 6 . The union of two sets A and B is a set containing all elements that are in A or in B . ∴ B ∪ C = { - 9 , - 8 , - 7 , - 6 , - 5 , . . . , 1 , 2 , 3 , 4 , 5 } The complement of a set A , denoted by A ' , is the set of all elements in the given universal set U that are not in A . ∴ ( B ∪ C ) ' = { - 10 , 6 , 7 , 8 , 9 , 10 } .

If U = { - 10 , - 9 , … , 9 , 10 } , A = { 0 , 1 , 2 , … , 9 } , B = { - 9 , - 8 , … , 0 } and C = { - 5 , - 4 , … , 4 , 5 } . list the elements of the set: A ' ∩ ( B ∪ C )

U = { - 10 , - 9 , … , 9 , 10 } , A = { 0 , 1 , 2 , … , 9 } , B = { - 9 , - 8 , … , 0 } and C = { - 5 , - 4 , … , 4 , 5 } are the given sets where U denotes the universal set. A is the set of whole numbers less than 10 . B is the set of integers less than 1 and greater than - 10 . C is the set of integers less than 6 and greater - 6 . The union of two sets A and B is a set containing all elements that are in A or in B . ∴ B ∪ C = { - 9 , - 8 , - 7 , - 6 , - 5 , . . . , 1 , 2 , 3 , 4 , 5 } The complement of a set A , denoted by A ' , is the set of all elements in the given universal set U that are not in A . ∴ A ' = { - 10 , - 9 , - 8 , - 7 . . . . - 1 } Intersection of two sets A and B is the set containing elements which are present in both, A and B . ∴ A ' ∩ ( B ∪ C ) = { - 9 , - 8 , - 7 , - 6 , - 5 , - 4 , - 3 , - 2 , - 1 }

If U = { - 10 , - 9 , … , 9 , 10 } , A = { 0 , 1 , 2 , … , 9 } , B = { - 9 , - 8 , … , 0 } and C = { - 5 , - 4 , … , 4 , 5 } list the elements of the set: ( A ∩ B ) ∪ ( A ∩ C )

U = { - 10 , - 9 , … , 9 , 10 } , A = { 0 , 1 , 2 , … , 9 } , B = { - 9 , - 8 , … , 0 } and C = { - 5 , - 4 , … , 4 , 5 } are the given sets where U denotes the universal set. A is the set of whole numbers less than 10 . B is the set of integers less than 1 and greater than - 10 . C is the set of integers less than 6 and greater - 6 . Intersection of two sets A and B is the set containing elements which are present in both, A and B . ∴ A ∩ B = { 0 } and A ∩ C = { 0 , 1 , 2 , 3 , 4 , 5 } . The union of two sets A and B is a set containing all elements that are in A or in B . ∴ ( A ∩ B ) ∪ ( A ∩ C ) = { 0 , 1 , 2 , 3 , 4 , 5 }

EASY

MYP:4-5

IMPORTANT

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Create Venn diagram to represent the set: $A' \cup B$

Important Questions on Mathematically Speaking (The Language of Mathematics)

EASY

MYP:4-5

IMPORTANT

MYP Mathematics A concept based approach 4&5 Standard>Chapter 2 - Mathematically Speaking (The Language of Mathematics)>Mixed practice>Q 6

The table shows the facilities at three hotels in a resort. Draw a Venn diagram to represent this information.

	Hotel A	Hotel B	Hotel C
Pool	$✓$		$✓$
Bar	$✓$	$✓$	$✓$
Jacuzzi		$✓$
Sauna	$✓$
Tennis		$✓$	$✓$
Gym			$✓$

EASY

MYP:4-5

IMPORTANT

MYP Mathematics A concept based approach 4&5 Standard>Chapter 2 - Mathematically Speaking (The Language of Mathematics)>Mixed practice>Q 7

Create a Venn diagram to illustrate the relationships of the following number sets:

ℝ = {real numbers}, ℤ = {integers}

ℚ = {rational numbers}, I = {irrational

numbers}, ℕ = {natural numbers}

and

P = {prime numbers}

EASY

MYP:4-5

IMPORTANT

MYP Mathematics A concept based approach 4&5 Standard>Chapter 2 - Mathematically Speaking (The Language of Mathematics)>Mixed practice>Q 8

Create a Venn diagram illustrating the relationships of the following geometric figures:

$U = {all quadrilaterals}, P = {parallelograms}, R = {rectangles}, S = {squares}, K = {kites}$ , $T = {trapezoids}$ .

EASY

MYP:4-5

IMPORTANT

MYP Mathematics A concept based approach 4&5 Standard>Chapter 2 - Mathematically Speaking (The Language of Mathematics)>Mixed practice>Q 9

If $U = {- 10, - 9, \dots, 9, 10}, A = {0, 1, 2, \dots, 9}$ , $B = {- 9, - 8, \dots, 0} and C = {- 5, - 4, \dots, 4, 5}$ . list the elements of the set: $A \cap B$

EASY

MYP:4-5

IMPORTANT

MYP Mathematics A concept based approach 4&5 Standard>Chapter 2 - Mathematically Speaking (The Language of Mathematics)>Mixed practice>Q 9

If $U = {- 10, - 9, \dots, 9, 10}, A = {0, 1, 2, \dots, 9}$ , $B = {- 9, - 8, \dots, 0} and C = {- 5, - 4, \dots, 4, 5}$ . list the elements of the set: $(A \cup B) \cap C$

EASY

MYP:4-5

IMPORTANT

MYP Mathematics A concept based approach 4&5 Standard>Chapter 2 - Mathematically Speaking (The Language of Mathematics)>Mixed practice>Q 9

If $U = {- 10, - 9, \dots, 9, 10}, A = {0, 1, 2, \dots, 9}$ , $B = {- 9, - 8, \dots, 0} and C = {- 5, - 4, \dots, 4, 5}$

list the elements of the set: $(B \cup C)'$

EASY

MYP:4-5

IMPORTANT

MYP Mathematics A concept based approach 4&5 Standard>Chapter 2 - Mathematically Speaking (The Language of Mathematics)>Mixed practice>Q 9

If $U = {- 10, - 9, \dots, 9, 10}, A = {0, 1, 2, \dots, 9}$ , $B = {- 9, - 8, \dots, 0} and C = {- 5, - 4, \dots, 4, 5}$ . list the elements of the set: $A^{'} \cap (B \cup C)$

EASY

MYP:4-5

IMPORTANT

MYP Mathematics A concept based approach 4&5 Standard>Chapter 2 - Mathematically Speaking (The Language of Mathematics)>Mixed practice>Q 9

If $U = {- 10, - 9, \dots, 9, 10}, A = {0, 1, 2, \dots, 9}$ , $B = {- 9, - 8, \dots, 0} and C = {- 5, - 4, \dots, 4, 5}$

list the elements of the set: $(A \cap B) \cup (A \cap C)$

Create Venn diagram to represent the set: A'∪B

Important Questions on Mathematically Speaking (The Language of Mathematics)

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Create Venn diagram to represent the set: $A' \cup B$