Mister Exam
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Complex numbers step by step
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Mathematical logic step by step
How to use it?
Factor polynomial
:
x^15+x^3
x+12+x^2
x^12*g^24-1
x^12/2-x+2*x^2
Least common denominator
:
p-q/2*p^2+2*p*q+2*q/p^2-q^2
asin((3*x)/sqrt(6))/(2*3^(3/2))-(x*(2-3*x^2)^(3/2))/12+(x*sqrt(2-3*x^2))/12
((n^2-5*n)/(n^2-10+25))+(25/(n^2-25))
(c/(c-2)-c/(c+2)-c^2/(4-c^2))
Factor squared
:
t^2+2*t+7
-q^4+11*q^2-9
-q^2-q-11
-q^2+8*q*b+2*b^2
How do you in partial fractions?
:
(2*x+1)/(3*x-1)
-1/30*2/(z-4)-7/120*1/(z+1)+4/5*1/(z+1)^2
((5*c^2-c)/(25*c^2-10*c+1)+4/(1-25*c^2))/(1-3/(5*c-1))
1/(x^4+16)
Identical expressions
t^ two + four *t
t squared plus 4 multiply by t
t to the power of two plus four multiply by t
t2+4*t
t²+4*t
t to the power of 2+4*t
t^2+4t
t2+4t
Similar expressions
t^2-4*t
Expression simplification
/
Factorization polynomials
/
t^2+4*t
Factor polynomial t^2+4*t
An expression to simplify:
Factor polynomial
The solution
You have entered
[src]
2 t + 4*t
$$t^{2} + 4 t$$
t^2 + 4*t
General simplification
[src]
t*(4 + t)
$$t \left(t + 4\right)$$
t*(4 + t)
Factorization
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(t + 4)*t
$$t \left(t + 4\right)$$
(t + 4)*t
Numerical answer
[src]
t^2 + 4.0*t
t^2 + 4.0*t
Combinatorics
[src]
t*(4 + t)
$$t \left(t + 4\right)$$
t*(4 + t)
Combining rational expressions
[src]
t*(4 + t)
$$t \left(t + 4\right)$$
t*(4 + t)