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Factor polynomial:
-y+a*y
-y^3+y^2-1
y^3-9*y
y^3+8
Least common denominator:
(x/x-1+1)-x2/4*x2-1
(-x)*sqrt(5)/(5*sqrt(x^2)*sqrt(1-x^2/5))
x*(sqrt(3)*sqrt(tan(x)/x))*(-3*tan(x)/(2*x^2)+3*(1+tan(x)^2)/(2*x))/(3*tan(x))
(x-sin(2*(x-1))/2-1)/2
Factor squared:
-y^4-3*y^2+8
y^4+5*y^2+6
-y^4+5*y^2-11
y^4+4*y^2-13
How do you in partial fractions?:
(x^2-5*x+6)/(x^2-4)
x^2+1/(x^2)
(s^2-4*s+4)/(s-2)
(m-(14*m-49)/m)/(7/m-1)
Identical expressions
y^ three + eight
y cubed plus 8
y to the power of three plus eight
y3+8
y³+8
y to the power of 3+8
Similar expressions
y^3-8

Expression simplification/ Factorization polynomials/ y^3+8

Factor polynomial y^3+8

The solution

You have entered [src]

 3    
y  + 8

$$y^{3} + 8$$

y^3 + 8

Factorization [src]

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

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

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

Numerical answer [src]

8.0 + y^3

8.0 + y^3

Combinatorics [src]

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

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

(2 + y)*(4 + y^2 - 2*y)