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How to use it?
How do you in partial fractions?
:
(x-2)/(x^2-4)
(9(a-3)/(15-7a-4a^2))*((4a^2-17a+15)/(a-2))
5*n/(n+1)
4/(a^2+3*a)
Least common denominator
:
(x+7)^2/2-(x^2+5*x)/3-6-(5*x+11)^2/4
(x+5)/(3*y)*(x*y)/(x+5)
(x^4+x^3-4*x^2+8*x-8)/(1/2+sqrt(7)/2)
acos(3*x)/((x+5)*log(3))-3*log(x+5)/(sqrt(1-9*x^2)*log(3))
Factor squared
:
4*a^4-a^2-8
4*a^4+a^2+8
-4*a^4+11*a^2-6
4*a^2+a*y+8*y^2
Identical expressions
five *n/(n+ one)
5 multiply by n divide by (n plus 1)
five multiply by n divide by (n plus one)
5n/(n+1)
5n/n+1
5*n divide by (n+1)
Similar expressions
5*n/(n-1)
Expression simplification
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Fraction Decomposition into the simple
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5*n/(n+1)
How do you 5*n/(n+1) in partial fractions?
An expression to simplify:
Decompose fraction
The solution
You have entered
[src]
5*n ----- n + 1
$$\frac{5 n}{n + 1}$$
(5*n)/(n + 1)
Fraction decomposition
[src]
5 - 5/(1 + n)
$$5 - \frac{5}{n + 1}$$
5 5 - ----- 1 + n
Numerical answer
[src]
5.0*n/(1.0 + n)
5.0*n/(1.0 + n)
Common denominator
[src]
5 5 - ----- 1 + n
$$5 - \frac{5}{n + 1}$$
5 - 5/(1 + n)