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Byju's Answer
Standard VIII
Mathematics
Factorisation Using Algebraic Identities
Simplify: 1...
Question
Simplify:
(
1
+
a
+
b
)
(
a
+
b
+
a
b
)
−
a
b
Open in App
Solution
(
1
+
a
+
b
)
(
a
+
b
+
a
b
)
−
a
b
an multiplying
⇒
a
+
b
+
a
b
+
a
2
+
a
b
+
a
2
+
a
b
+
b
2
+
a
b
2
−
a
b
⇒
a
2
+
b
2
+
a
b
[
a
+
b
]
(
a
+
b
)
+
2
a
b
=
a
2
+
b
2
+
(
a
+
b
)
[
1
+
a
b
]
+
2
a
b
=
(
a
+
b
)
2
+
(
a
+
b
)
[
1
+
a
b
]
+
2
a
b
=
(
a
+
b
)
2
(
a
+
b
)
[
1
+
a
b
]
[
∵
a
2
+
2
a
b
+
b
2
=
(
a
+
b
)
2
]
=
(
a
+
b
)
(
a
+
b
)
[
1
+
a
b
]
=
(
a
+
b
)
[
a
+
b
+
a
b
+
1
]
=
(
a
+
b
)
[
a
+
b
+
a
b
+
1
]
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0
Similar questions
Q.
Simplify:
1
(
a
−
b
)
(
a
−
c
)
+
1
(
b
−
c
)
(
b
−
a
)
+
1
(
c
−
a
)
(
b
−
c
)
Q.
If
A
and
B
are square matrices of same order satisfying
A
+
B
=
A
B
,
then
Q.
Question 1 (iv)
Simplify combining like terms:
3a
-
2b
-
ab
-
(
a
-
b
+
ab
)
+
3ab
+
b
-
a
Q.
Matrices A and B will be inverse of each other only if A. AB = BA C. AB = 0, BA = I B. AB = BA = 0 D. AB = BA = I
Q.
Let
A
=
[
1
−
2
3
3
2
−
1
]
and
B
=
⎡
⎢
⎣
2
3
−
1
2
4
−
5
⎤
⎥
⎦
. Find AB and BA and show that
A
B
≠
B
A
.
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