Mister Exam
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Mathematical logic step by step
How to use it?
Factor polynomial
:
-y^2+y
x^8-1
a^8+b^8
y^n+3-y-1+y^n+1
Least common denominator
:
sqrt(a)/(4-a)/a^(1/4)/(2-a^(1/2))
factorial(s)/factorial(7)/factorial(s-7)/factorial(factorial(2*s))
(a+4)*a/2+(4*a+16)/(4*a^2+a^3)
((3*c+1)/(c-1)+c)/(c+1)
Factor squared
:
-y^2-4*y+3
x^2+x-6
y^4+y^2+5
y^4+y^2-3
How do you in partial fractions?
:
((3*c+1)/(c-1)+c)/(c+1)
(3a^2-12)/(9a^3-72)
z/(z+4)^2-z/z^2-16
2/x+(3*x-2)/(x+1)
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
