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Factor polynomial:
x^2+x-6
p^3+8
-y^8+y^5
x^2-x-4
Least common denominator:
(234/(((7/20)*p+1)*(p+1)*((111/10)*p+1)))*((3/10)+10/p)
(z/(z-1))+((z^2-1.0923*z)/(z^2-1.9061*z+0.9277))
(z/x-z+x+z/z)/x/x^2-x*z^2
z/(x+y)+x/(z+y)+y/(z+x)
Factor squared:
-y^4+y^2+14
y^4-y^2-3
-y^4-y^2+15
x^2+x-2
How do you in partial fractions?:
(x^2-8*x+16)/(x-4)
(1+(1+(1+x)/(1-3x))/(1-3\(1+x)/(1-3x)))/(-3\(1+(1+x)/(1-3x))/(1-3\(1+x)/(1-3x)))
2*x/(x^2-1)
1/(x^3+1)
Identical expressions
-y^ eight +y^ five
minus y to the power of 8 plus y to the power of 5
minus y to the power of eight plus y to the power of five
-y8+y5
-y⁸+y⁵
Similar expressions
-y^8-y^5
y^8+y^5

Expression simplification/ Factorization polynomials/ -y^8+y^5

Factor polynomial -y^8+y^5

The solution

You have entered [src]

   8    5
- y  + y

$$- y^{8} + y^{5}$$

-y^8 + y^5

Factorization [src]

          /            ___\ /            ___\
          |    1   I*\/ 3 | |    1   I*\/ 3 |
x*(x - 1)*|x + - + -------|*|x + - - -------|
          \    2      2   / \    2      2   /

$$x \left(x - 1\right) \left(x + \left(\frac{1}{2} + \frac{\sqrt{3} i}{2}\right)\right) \left(x + \left(\frac{1}{2} - \frac{\sqrt{3} i}{2}\right)\right)$$

((x*(x - 1))*(x + 1/2 + i*sqrt(3)/2))*(x + 1/2 - i*sqrt(3)/2)

Numerical answer [src]

y^5 - y^8

y^5 - y^8

Combining rational expressions [src]

 5 /     3\
y *\1 - y /

$$y^{5} \left(1 - y^{3}\right)$$

y^5*(1 - y^3)

Combinatorics [src]

  5          /         2\
-y *(-1 + y)*\1 + y + y /

$$- y^{5} \left(y - 1\right) \left(y^{2} + y + 1\right)$$

-y^5*(-1 + y)*(1 + y + y^2)

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Identical expressions

Similar expressions

Factor polynomial -y^8+y^5

The solution