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How to use it?
Factor polynomial
:
x^2*y+14*x*y^2+49*y^3
z^3+z^2/10-z/4-1/40
z^3/4-2*z^3/9+7*z^3/12
z^2+4
Least common denominator
:
((x+1)^2*(8*x-4))^(1/3)*(8*(x+1)^2/3+(2+2*x)*(8*x-4)/3)/((x+1)^2*(8*x-4))
y/(x-y)+x/(y-x)
x-x^2/25-x^2*2*x+10/x^2-1
(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)))
Factor squared
:
y^4-3*y^2+2
-y^4+y^2-4
y^4-y^2+5
y^4-9*y^2+1
How do you in partial fractions?
:
(z^2-4*z+16)/(16*z^2-1)*(4*z^2+z)/(z^3+64)-(z+4)/(4*z^2-z)/7/(z^2+4*z)-(20*z+13)/(7-28*z)
(x^2)/(1+x^2)
2*(-1+(-1+x)/(2+x))/(2+x)^2
((z+2)/(2*z+4))+((2*z+1)/(3*z-4))
Derivative of
:
z^2+4
Identical expressions
z^ two + four
z squared plus 4
z to the power of two plus four
z2+4
z²+4
z to the power of 2+4
Similar expressions
z^2-4
Expression simplification
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Factorization polynomials
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z^2+4
Factor polynomial z^2+4
An expression to simplify:
Factor polynomial
The solution
You have entered
[src]
2 z + 4
$$z^{2} + 4$$
z^2 + 4
Factorization
[src]
(x + 2*I)*(x - 2*I)
$$\left(x - 2 i\right) \left(x + 2 i\right)$$
(x + 2*i)*(x - 2*i)
Numerical answer
[src]
4.0 + z^2
4.0 + z^2