(s*s*s*s-s*s*s+s*s-s+1)/(s*s+1)=0

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Solution for (s*s*s*s-s*s*s+s*s-s+1)/(s*s+1)=0 equation: 



(s*s*s*s-s*s*s+s*s-s+1)/(s*s+1)=0



Domain of the equation: (s*s+1)!=0

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

s*s!=-1

s!=-1/1

s!=-1

s∈R



We add all the numbers together, and all the variables

(-1s+s*s*s*s-s*s*s+s*s+1)/(s*s+1)=0

We multiply all the terms by the denominator


(-1s+s*s*s*s-s*s*s+s*s+1)=0

We get rid of parentheses

-1s+s*s*s*s-s*s*s+s*s+1=0

Wy multiply elements

s^4*s-1s^3*s+s^2-1s+1=0

We do not support espression: s^4

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