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Question
Mathematics
Let A = [1&a(b+c)&bc 1&b(c+a)&ca 1&c(a+b)&ab] , then det A is
Q. Let
A
=
⎣
⎡
1
1
1
a
(
b
+
c
)
b
(
c
+
a
)
c
(
a
+
b
)
b
c
c
a
ab
⎦
⎤
, then det A is
1492
176
Determinants
Report Error
A
0
14%
B
ab + bc + ca
29%
C
I + ab + bc + ca
43%
D
none of these.
14%
Solution:
Operate
C
2
→
C
2
+
C
3
and take out
ab
+
b
c
+
a
c
from
C
2
. It will be found that
C
1
=
C
2