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math Venn diagram

Total questions: 15

Worksheet time: 11mins

Name
Class
Date
1.

From the above Venn diagram, what is the set (S ∪ T) ∩ V?

a)

{casey, drew, jade, glen}

b)

{alex, glen, hunter, jade}

c)

{casey, drew, glen}

d)

{drew, jade}

2.

From the above Venn diagram, what is the set S' ? Look at ALL of the Universal set called "U."

a)

{blair, erin, francis, glen, jade}

b)

{blair, erin, francis, glen, jade, ira}

c)

{blair, erin, francis, ira}

d)

{jade, glen, blair, erin, francis, ira}

3.

Which of the following statements are true for the Venn diagram shown?

a)

A is a subset of B

b)

B is a subset of A

c)

A and B are joint sets

d)

A and B are disjoint sets

e)

A = B

4.
What statement does the shaded region represent?
a)
A or B
b)
A and not B
c)
Not A
d)
Not A or B
5.
How many senior boys play football but do not wrestle?
a)
9
b)
12
c)
18
d)
104
6.

Which of the following operations on sets describe the given Venn diagram?

a)

AB

b)

BA

c)

A′−B

d)

B′−A

7.
Determine n(W ⋂ C)'.
a)
6
b)
15
c)
54
d)
60
8.
List the elements of the the set: B'
a)
{ 1 , 5 , 6 }
b)
{ 1 , 2 , 3 , 5 , 6 , 9 }
c)
{ 2 , 3 , 9 }
d)
None of these
9.
Which of the following represents the shaded region?
a)
(A ⋃ B)'
b)
(A ∩ B)'
c)
A'
d)
B'
10.
What statement does the shaded region represent?
a)
A and B and C
b)
A or B and C
c)
B and C
d)
A or C
11.
What statement does the shaded region represent?
a)
A or B and C
b)
Not C
c)
A or B
d)
B and C or A
12.

Identify which statement(s) is/are true based on the Venn Diagram.

a)
All Squares are Quadrilaterals
b)
All Squares are Rectangles
c)
All Rectangles are Quadrilaterals
d)
Some Trapezoids are Rectangles
e)

Trapezoids are not Quadrilaterals

13.
Identify each region of the Venn diagram that represents students who only play flute and the oboe.
a)
2
b)
4
c)
1
d)
3
14.

List the elements of A ∩ B'

a)

{2,3}

b)

{5,9}

c)

{2,3,6,7,8}

d)

{1,2,3,4,5,6,7,8}

15.
Which of the following statements are true for the Venn diagram shown?
a)
A ∩ B = ⊘
b)
A ⋃ B = ⊘
c)
A ⋃ B = A
d)
A ⋂ B = A