33(1+(1+x)^2+(1+x)^3+(1+x)^4+(1+x)^5+(1+x)^6+(1+x)^7+(1+x)^8+(1+x)^9+(1+x)^10+(1+x)^11)=450

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Solution for 33(1+(1+x)^2+(1+x)^3+(1+x)^4+(1+x)^5+(1+x)^6+(1+x)^7+(1+x)^8+(1+x)^9+(1+x)^10+(1+x)^11)=450 equation: 



33(1+(1+x)^2+(1+x)^3+(1+x)^4+(1+x)^5+(1+x)^6+(1+x)^7+(1+x)^8+(1+x)^9+(1+x)^10+(1+x)^11)=450

We move all terms to the left:

33(1+(1+x)^2+(1+x)^3+(1+x)^4+(1+x)^5+(1+x)^6+(1+x)^7+(1+x)^8+(1+x)^9+(1+x)^10+(1+x)^11)-(450)=0

We add all the numbers together, and all the variables

33(1+(x+1)^2+(x+1)^3+(x+1)^4+(x+1)^5+(x+1)^6+(x+1)^7+(x+1)^8+(x+1)^9+(x+1)^10+(x+1)^11)-450=0

We move all terms containing x to the left, all other terms to the right

33(1+(x+1)^2+(x+1)^3+(x+1)^4+(x+1)^5+(x+1)^6+(x+1)^7+(x+1)^8+(x+1)^9+(x+1)^10+(x+1)^11)=450

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