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Byju's Answer
Standard XII
Mathematics
Associative Law of Binary Operation
Compute the e...
Question
Compute the elements a
43
and a
22
of the matrix:
A
=
0
1
0
2
0
2
0
3
2
4
0
4
2
-
1
-
3
2
4
3
0
1
-
1
2
-
2
3
-
3
4
-
4
0
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Solution
We have,
Given
:
A
=
0
1
0
2
0
2
0
3
2
4
0
4
2
-
1
-
3
2
4
3
0
1
-
1
2
-
2
3
-
3
4
-
4
0
⇒
A
=
0
1
0
2
0
2
0
3
2
4
0
4
0
-
3
2
+
3
-
2
-
4
4
+
4
-
4
-
0
0
+
6
-
3
-
6
3
+
8
-
6
-
8
6
+
0
0
+
9
4
-
9
-
4
+
12
8
-
12
-
8
+
0
⇒
A
=
0
1
0
2
0
2
0
3
2
4
0
4
-
3
5
-
6
8
-
4
6
-
9
11
-
14
6
9
-
5
8
-
4
-
8
⇒
A
=
0
+
6
+
0
0
-
9
-
0
0
+
11
+
0
0
-
14
-
0
0
+
6
-
0
-
6
+
0
+
18
10
-
0
-
10
-
12
+
0
+
16
16
-
0
-
8
-
8
+
0
-
16
0
+
18
+
18
0
-
27
-
10
0
+
33
+
16
0
-
42
-
8
0
+
18
-
16
-
12
+
0
+
36
20
-
0
-
20
-
24
+
0
+
32
32
-
0
-
16
-
16
+
0
-
32
⇒
A
=
6
-
9
11
-
14
6
12
0
4
8
-
24
36
-
37
49
-
50
2
24
0
8
16
-
48
∴
a
43
=
8
and
a
22
=
0
Suggest Corrections
0
Similar questions
Q.
Let
a
1
,
a
2
,
a
3
.
.
.
.
,
a
49
be in
A
.
P
.
such that
12
∑
k
=
0
a
4
k
+
1
=
416
and
a
9
+
a
43
=
66
. If
a
2
1
+
a
2
2
+
.
.
.
.
.
+
a
2
17
=
140
m
, then
m
is equal to
Q.
Let
a
1
,
a
2
,
a
3
,
.
.
.
.
.
A
49
be in A.P, such that
∑
12
k
=
0
a
4
k
+
1
=416 and
a
9
+
a
43
=
66
. If
a
2
1
+
a
2
2
+
.
.
.
.
+
a
2
17
=
140
m
, then
m
is equal to:
Q.
Let
a
1
,
a
2
,
a
3
,
…
,
a
49
be in
A
.
P
.
such that
12
∑
k
=
0
a
4
k
+
1
=
416
and
a
9
+
a
43
=
66.
If
a
2
1
+
a
2
2
+
…
+
a
2
17
=
140
m
, then
m
is equal to:
Q.
2
×
2
matrix where elements come from
{
p
,
q
,
r
,
s
}
without repeating satisfying following conditions :-
a
11
≠
p
a
12
≠
q
a
21
≠
r
a
22
≠
s
Q.
If
Δ
=
∣
∣ ∣
∣
1
2
3
2
0
1
5
3
8
∣
∣ ∣
∣
, write the minor of the elements
a
22
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