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Factor polynomial m^3+m^2+m+1-m^4-m^3-m^2-m-1

An expression to simplify:

The solution

You have entered [src]
 3    2            4    3    2        
m  + m  + m + 1 - m  - m  - m  - m - 1
$$\left(- m + \left(- m^{2} + \left(- m^{3} + \left(- m^{4} + \left(\left(m + \left(m^{3} + m^{2}\right)\right) + 1\right)\right)\right)\right)\right) - 1$$
m^3 + m^2 + m + 1 - m^4 - m^3 - m^2 - m - 1
General simplification [src]
  4
-m 
$$- m^{4}$$
-m^4
Factorization [src]
m
$$m$$
m
Trigonometric part [src]
  4
-m 
$$- m^{4}$$
-m^4
Combining rational expressions [src]
      2    3    4                    
-m - m  - m  - m  + m*(1 + m*(1 + m))
$$- m^{4} - m^{3} - m^{2} + m \left(m \left(m + 1\right) + 1\right) - m$$
-m - m^2 - m^3 - m^4 + m*(1 + m*(1 + m))
Common denominator [src]
  4
-m 
$$- m^{4}$$
-m^4
Assemble expression [src]
  4
-m 
$$- m^{4}$$
-m^4
Rational denominator [src]
  4
-m 
$$- m^{4}$$
-m^4
Combinatorics [src]
  4
-m 
$$- m^{4}$$
-m^4
Numerical answer [src]
-m^4
-m^4
Powers [src]
  4
-m 
$$- m^{4}$$
-m^4
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