factorise (x+1)(x+11)+(x+1)
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x+x1=11111
⇒xx2+1=11(11×11+1)
⇒11x2+11=122x
⇒11x2−122x+11=0
⇒11x2−121x−x+11=0
⇒11x(x−11)−(x−11)=0
⇒(11x−1)(x−11)=0
⇒11x−1=0 or x−11=0
⇒x=111 or x=11
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Answer:
Distribute:
=(x)(x)+(x)(11)+(1)(x)+(1)(11)+x+1
=x2+11x+x+11+x+1
Combine Like Terms:
=x2+11x+x+11+x+1
=(x2)+(11x+x+x)+(11+1)
=x2+13x+12
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