factorise: (a+2b)^2+101(a+2b)+100
Answers
Answered by
6
Hey user here is your answer....
Given---- (a+2b)^2+101(a+2b)+100
◆Let a+2b =x
◆(x)^2+101(x)+100
◆x^2+100x+x+100
◆Taking common
◆x(x+100)+1(x+100)
◆(x+100)(x+1)
◆Put value of x here
◆(a+2b+100)(a+2b+1)
Hope it helps you☺️
Given---- (a+2b)^2+101(a+2b)+100
◆Let a+2b =x
◆(x)^2+101(x)+100
◆x^2+100x+x+100
◆Taking common
◆x(x+100)+1(x+100)
◆(x+100)(x+1)
◆Put value of x here
◆(a+2b+100)(a+2b+1)
Hope it helps you☺️
brainyShweta:
i am sorry but the answer is (a+2b+100) (a+2b+1)
Answered by
0
Answer:
[(a+b) + 100] [(a+2b) + 1]
Step-by-step explanation:
take (a+2b) as n
n^2 + 101n + 100
n^2 + n + 100n + 100
n(n+1) + 100(n+1)
= (n+100)(n+1)
which is also [(a+b) + 100] [(a+2b) + 1]
hope it helps
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