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Factor polynomial:
y^3+64
y^3-2*y^2*z-4*y*z+8*z^2
y^3-1/8
y^3-100
Least common denominator:
x^cos(1/x)*(cos(1/x)/x+log(x)*sin(1/x)/x^2)
(x^8-3)*(2/(5*(x^8-3))-8*x^7*(1+2*x)/(5*(x^8-3)^2))/(1+2*x)
(x^5+2*x^(3/4))*(10*x^4+4/(3*x^(2/3)))+(2*x^5+4*x^(1/3))*(5*x^4+3/(2*x^(1/4)))
x^4/4-3*x^2/2
Factor squared:
-y^4-2*y^2+3
-y^4+2*y^2-12
y^4+2*y^2-12
-y^4-2*y^2-10
How do you in partial fractions?:
(4x^2-19x+12)/(x^3-64)
1/(x^4+x^2)
4*x-(4*x^2-36)/(x+3)
(2/x)*((2x+1)/(x+1))
Identical expressions
y^ three - one / eight
y cubed minus 1 divide by 8
y to the power of three minus one divide by eight
y3-1/8
y³-1/8
y to the power of 3-1/8
y^3-1 divide by 8
Similar expressions
y^3+1/8

Expression simplification/ Factorization polynomials/ y^3-1/8

Factor polynomial y^3-1/8

The solution

You have entered [src]

 3   1
y  - -
     8

$$y^{3} - \frac{1}{8}$$

y^3 - 1/8

Factorization [src]

          /            ___\ /            ___\
          |    1   I*\/ 3 | |    1   I*\/ 3 |
(x - 1/2)*|x + - + -------|*|x + - - -------|
          \    4      4   / \    4      4   /

$$\left(x - \frac{1}{2}\right) \left(x + \left(\frac{1}{4} + \frac{\sqrt{3} i}{4}\right)\right) \left(x + \left(\frac{1}{4} - \frac{\sqrt{3} i}{4}\right)\right)$$

((x - 1/2)*(x + 1/4 + i*sqrt(3)/4))*(x + 1/4 - i*sqrt(3)/4)

Rational denominator [src]

        3
-1 + 8*y 
---------
    8

$$\frac{8 y^{3} - 1}{8}$$

(-1 + 8*y^3)/8

Combining rational expressions [src]

        3
-1 + 8*y 
---------
    8

$$\frac{8 y^{3} - 1}{8}$$

(-1 + 8*y^3)/8

Numerical answer [src]

-0.125 + y^3

-0.125 + y^3

Combinatorics [src]

           /             2\
(-1 + 2*y)*\1 + 2*y + 4*y /
---------------------------
             8

$$\frac{\left(2 y - 1\right) \left(4 y^{2} + 2 y + 1\right)}{8}$$

(-1 + 2*y)*(1 + 2*y + 4*y^2)/8

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Identical expressions

Similar expressions

Factor polynomial y^3-1/8

The solution