Factorise xy+x+y+1 polynomials by regrouping the terms
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Answer:
xy+x−y−1
We factor this expression by making groups of 2 terms
=(xy+x)+(−y−1)
Now we take the common factors out from each group
=x(y+1)−1(y+1)
(y+1) is a common factor to each of the terms now:
=(y+1)(x−1)
(y+1)(x−1) is the Factorised form of xy+x−y−1
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xy +x+y+1
(xy +x)+(y+1)
x(y+1)+1(y+1)
(y+1)(x+1)
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