Mister Exam
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How to use it?
Factor polynomial
:
x^4-x^2
x^4+4
-y^2+y
x^2-y^2+x+y
Least common denominator
:
(z/(z+6)*(z+6))-(z/(z-6)*(z+6))
(z+y*(x*z)/(z^2-x*y)+x*(z*y)/(z^2-x*y)-2*z*((x*z)/(z^2-x*y))*((z*y)/(z^2-x*y)))/(z^2-x*y)
((y-9)/(y-8))*((y^2-64)/(y^2-16*y-64))
((y-9)/(y-8))*((y^2-64)/(y^2-16*y+64))
Factor squared
:
x^2+4*x+5
p^4+9*p^2+5
x^2+x+3
y^4-y^2+4
How do you in partial fractions?
:
-1/(2*x^2)
(a^3+a)/(a^4+a)
1/(3*sqrt(1-x^2/9))
(z*(z^2+6*z+1)-(4*z*(z+1)))/(z-1)^3+z*(z-1)/(z+1)^3
Graphing y =
:
-y^2+y
Identical expressions
-y^ two +y
minus y squared plus y
minus y to the power of two plus y
-y2+y
-y²+y
-y to the power of 2+y
Similar expressions
y^2+y
-y^2-y
Expression simplification
/
Factorization polynomials
/
-y^2+y
Factor polynomial -y^2+y
An expression to simplify:
Factor polynomial
The solution
You have entered
[src]
2 - y + y
$$- y^{2} + y$$
-y^2 + y
General simplification
[src]
y*(1 - y)
$$y \left(1 - y\right)$$
y*(1 - y)
Factorization
[src]
x*(x - 1)
$$x \left(x - 1\right)$$
x*(x - 1)
Combinatorics
[src]
-y*(-1 + y)
$$- y \left(y - 1\right)$$
-y*(-1 + y)
Combining rational expressions
[src]
y*(1 - y)
$$y \left(1 - y\right)$$
y*(1 - y)
Numerical answer
[src]
y - y^2
y - y^2