(a + 2b)2 + 101(a + 2b) + 100
Answers
Answered by
1
Answer:
(a+2b)2+101(a+2b)+100
2a+4b+101a+202b+100
103a+206b+100
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Answered by
0
Answer:
2a−b+1)(18a−9b−13)
Step-by-step explanation:
Given : (a+2b)
2
+101(a+2b)+100
Let us consider a+2b=x
so we get,
=(x)
2
+101x+100
we can further write it as
=(x)
2
+100x+x+100
By taking out the common terms
=x(x+100)+1(x+100)
=(x+1)(x+100)
Let us replace x by a+2b
so we get
=((a+2b)+1)9(a+2b)+100)
=(a+2b+1)(a+2b+100)
Then,
=((2a−b)+1)(9(2a−b)−13)
(a+2b)
2
+101(a+2b)+100=(2a−b+1)(18a−9b−13)
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