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Byju's Answer
Standard XII
Mathematics
Minor
Find the mino...
Question
Find the minors of elements of second row of determinant
∣
∣ ∣
∣
2
3
4
3
6
5
1
8
9
∣
∣ ∣
∣
.
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Solution
A
=
∣
∣ ∣
∣
2
3
4
3
6
5
1
8
9
∣
∣ ∣
∣
=
0
Minor of
a
21
(
=
3
)
A
21
=
∣
∣
∣
3
4
8
9
∣
∣
∣
=
27
−
32
=
5
Minor of
a
22
(
=
6
)
A
22
=
∣
∣
∣
2
4
1
9
∣
∣
∣
=
18
−
4
=
14
Minor of
a
23
(
=
5
)
A
23
=
∣
∣
∣
2
3
1
8
∣
∣
∣
=
16
−
3
=
13
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Similar questions
Q.
Which of the following is not correct in a given determinant of A, where A = [a
ij
]
3×3
.
(a) Order of minor is less than order of the det (A)
(b) Minor of an element can never be equal to cofactor of the same element
(c) Value of determinant is obtained by multiplying elements of a row or column by corresponding cofactors
(d) Order of minors and cofactors of elements of A is same
Q.
Write Minors and Cofactors of the elements of following determinants: (i) (ii)
Q.
For the determinant 2 -3 5 .
6 0 4
1 5 -7
Find M
12
and C
23
where M
12
is a minor of the element in first row and second column & C
23
is a cofactor of the element in the second row and third column.
Q.
Consider the determinant
Δ
=
∣
∣ ∣
∣
a
1
a
2
a
3
b
1
b
2
b
3
c
1
c
2
c
3
∣
∣ ∣
∣
M
i
j
=
Minor of the element of
i
t
h
row &
j
t
h
column.
C
i
j
=
Cofactor of element of
i
t
h
row &
j
t
h
column.
If all the elements of the determinant are multiplied by 2, then the value of new determinant is
Q.
Consider the determinant
Δ
=
∣
∣ ∣
∣
a
1
a
2
a
3
b
1
b
2
b
3
c
1
c
2
c
3
∣
∣ ∣
∣
M
i
j
=
Minor of the element of
i
t
h
row &
j
t
h
column.
C
i
j
=
Cofactor of element of
i
t
h
row &
j
t
h
column.
a
3
M
13
−
b
3
M
23
+
c
3
M
33
is equal to
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