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Class VI
Class VII
Class VIII
Class IX
Class X
ICSE Grade VIII - Relations and Mapping
Question
1
1.
Which of the following are true?
a)
(a,b) = (b,a)
b)
a
∈
(a,b)
c)
(a,b)
≠
{a,b}
d)
(a,b)
∈
{(a,b)}
e)
(a,b)
⊂
{a,b}
{b,d,c}
{c,d}
{b,d}
{e,a,c}
{a,c}
Question
2
2.
Let
f
:
R
→
R
be a function defined by given conditions
f
(
x
)
=
(
7
x
+
6
)
if
x
<
-7
f
(
x
)
=
(
x
+
3
)
if
-7
≤
x
≤
8
f
(
x
)
=
(
5
x
+
9
)
if
x
>
8
find
f
(
x
)
where x =
-7
-43
-3
-4
-26
-5
Question
3
3.
Which of the following relations
R
:
A
→
B
represent a function,
given A =
{8,6,3,10}
and B =
{2,1}
?
IV
II
III
I
Question
4
4.
Find the domain in the given roster form,
where R =
{(7,5),(9,3),(4,10),(6,5),(4,5)}
{7,9,4,6}
{5,3,10,8}
{4,7,1,6,9,8}
{7,9,4,6,8}
{4,7,1,6,9}
Question
5
5.
If A =
{5,7,4,1,6}
and B =
{4,7,6,1,9}
,
then the relation
R
:
A
→
B
such that
a ∈ A
is equal of
b ∈ B
is
{(7,7),(4,4),(6,6)}
{(7,7),(4,4),(6,6),(2,0)}
{(7,7),(4,4),(1,1),(6,6),(5,5)}
{(7,7),(4,4),(1,1),(6,6)}
{(7,7),(4,4),(1,1),(6,6),(9,9)}
Question
6
6.
Find the domain and range of the given relation
R
:
A
→
B
=
{(2,8),(2,1),(2,3),(4,8),(4,1),(4,3),(9,8),(9,1),(9,3),(1,8),(1,1),(1,3)}
A = {9,1,5,2,4} , B ={6,8,3,5}
A = {2,4,9,1} , B = {8,1,3}
A = {10,4,2,1} , B ={1,9,8}
A = {16,2,5,14} , B ={1,-2,-3}
A = {2,9,4,8} , B ={8,1,4}
Question
7
7.
Which of the following does not represent a function
f
:
A
→
B
,
where A =
{10,4,5,6}
and B =
{2,3,1,8}
?
{(10,2),(6,2),(5,1)}
{(6,8),(10,8),(5,2),(4,1)}
{(6,8),(4,8),(5,3),(10,2)}
{(4,3),(10,2),(5,8),(6,1)}
{(5,2),(10,3),(4,2),(6,1)}
Question
8
8.
Find the range of given relation diagram.
{7,2,5,4}
{6,3,1,10}
{7,9,2,5,4,10}
{10,3,6,2}
{4,2,9,7,5}
Question
9
9.
If
f
(
x
)
=
(
2
x
+
2
)
and
g
(
y
)
=
(
3
y
+
8
)
, then find
f
(
4
)
,
g
(
5
)
9,22
12,26
8,20
11,24
10,23
Question
10
10.
Which of the following relations is a function
f
:
A
→
B
,
where A =
{n,e,i,a,h,g}
and B =
{g,d,a,l,k,o}
?
{(i,g),(h,o),(n,k),(g,a),(a,o),(a,e)}
{(i,g),(h,o),(e,a),(n,k),(g,a),(a,o),(a,e)}
{(i,g),(h,o),(e,a),(g,a),(a,o)}
{}
{(i,g),(h,o),(e,a),(n,k),(g,a),(a,o)}
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