Mister Exam
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How to use it?
Factor polynomial
:
s^2-r^2-22*s+121
s*k^4+n*k^3+n*k^2+m*k+m
s^2-r^2-10*s-25
t^5+t^3+1
Least common denominator
:
((n^2-5*n)/(n^2-10+25))+(25/(n^2-25))
(c/(c-2)-c/(c+2)-c^2/(4-c^2))
asinh(x/2)-sqrt(x^2+4)/x
asinh(t)/2+(t*sqrt(t^2+1))/2
Factor squared
:
b^2+b*y+6*y^2
-b^2+b*x-4*x^2
-b^2-b+3
-b^2-b+8
How do you in partial fractions?
:
((5*c^2-c)/(25*c^2-10*c+1)+4/(1-25*c^2))/(1-3/(5*c-1))
1/(x^4+16)
atan(sqrt(2)*pi^4*k^4*(6*sqrt(2)/((pi*k))+18*sqrt(2)/((pi^3*k^3)))/36)
asinh((18*x+6)/(6*sqrt(7)))/3
Identical expressions
a^ two - forty-nine
a squared minus 49
a to the power of two minus forty minus nine
a2-49
a²-49
a to the power of 2-49
Similar expressions
a^2+49
Expression simplification
/
Factorization polynomials
/
a^2-49
Factor polynomial a^2-49
An expression to simplify:
Factor polynomial
The solution
You have entered
[src]
2 a - 49
$$a^{2} - 49$$
a^2 - 49
Factorization
[src]
(a + 7)*(a - 7)
$$\left(a - 7\right) \left(a + 7\right)$$
(a + 7)*(a - 7)
Combinatorics
[src]
(-7 + a)*(7 + a)
$$\left(a - 7\right) \left(a + 7\right)$$
(-7 + a)*(7 + a)
Numerical answer
[src]
-49.0 + a^2
-49.0 + a^2